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5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 161
AElig`cmeLfpi
Ykcmfm =
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 261
ekikcmep 66+
f|f`i|ccedilpc`fp mi aelig`cmep s lfpiiplt+ Izehy`cethk bcpeth|c`f mih `ek`i~e miaelig`cme s lfpi+
6+6+ ]ie|ccedilf mi F||bikcyp+ Hcgcf`cekip+
lt+lt+ ]ie|ccedilf mi L|uacutekpimHew|s+lt+0+ ]ie|ccedilf mi Hiwcp
0+ Ivychcl|ce mi cekctf`cethk mih foyf+ek`i~e mi ~B+
=+ Jyi|tf mi aelig`cmep s lfpip+=+6+ AElig`cmep s lfpip `ekdyofmfp+=+lt+ ihf`cethk ik|i Af s Al+=+0+ aeligh`yhep mi `ek`ik|f`cekip ik ivychcl|ce(
~B( `ekpfkip( o|fme mi mcpe`cf`cethk
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 361
ekikcmep lt9+ if``cekip mi bcm|ethhcpcp mi pfhip
ipymce `yfhcfcze+ 9+6+ Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+
9+lt+ Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
9+0+ Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+9+=+ Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
9+9+ fh`yhe mi `ek`ik|f`cekip s ~B+
+ Mcpehy`cekip fge|coyfme|fp+ + Ckmc`fme|ip mi aelig`cmelfpi+
2+ Zfhe|f`cekip mi aelig`cmelfpi zehygi|ccedilfp+
2+6+ Kiy|fhctf`cethk ~|aelig`c`f mi hfle|fe|ce+
0
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 461
f|f`i|ccedilpc`fp
AEligCMEP4 ]cikik pfle| fo|ce+ Pek `e||epczep ~f|f hf
~cih+ Ik|edi`ik `ci|ep
`ehe|fkip zioifhip+ Mcpyihzik pypfk`cfp Ff`fk f hep gifhip
mip~|ikmcikme Blt+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek lfpip+
LFPIP4 ]ciki pfle| fgf|oe+ Pyfzip fh f`e ~i|e
`e||epczep `ek hf ~cih+ Mfk `ehe| ftyh f `ci|ep
`ehe|fkip zioifhip+ ^|i`c~cfk pypfk`cfp
mcpyihfp ~e| aelig`cmep+
Mcpyihzik o|fpfp+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek aelig`cmep+
=
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 561
Mijckc`cethk mi F||bikcyp
^ylhc`f ik 622 py ie|ccedilf mirsquomcpe`cf`cethk cethkc`f+
$ Bfs pypfk`cfp ihi`|ehcep vyi ik mcpehy`cethkpi mcpe`cfk ik `fcekip s fkcekip+
AEligCME4 Pypfk`cf vyi ik mcpehy`cethk
f`yepf mcpe`cf `fcekip B+ LFPI4 Pypfk`cf vyi ik mcpehy`cethk f`yepf
mcpe`cf fkcekip EB ‐ +
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 661
Mcpe`cf`cethk
AEligCMEP4
BF ik mcpehy`cethk f`yepf B F ‐
Idig~hep4$ Bh ik mcpehy`cethk f`yepf B h ‐
$ BltPE= ik mcpehy`cethk f`yepf ltB PE=lt ‐
LFPIP4
LEB ik mcpehy`cethk f`yepf L EB ‐
Idig~he4
$ KfEB ik mcpehy`cethk f`yepf Kf
EB ‐
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 761
Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 861
]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 961
^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1061
Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1161
]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1261
]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1361
]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1461
Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1561
ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1661
]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1761
O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1861
ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1961
Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2061
Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2161
Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2261
Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2361
Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2461
Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2561
Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2661
AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2761
Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2861
Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 2961
Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3061
Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3161
Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3261
ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3361
ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3461
Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ekikcmep 66+
f|f`i|ccedilpc`fp mi aelig`cmep s lfpiiplt+ Izehy`cethk bcpeth|c`f mih `ek`i~e miaelig`cme s lfpi+
6+6+ ]ie|ccedilf mi F||bikcyp+ Hcgcf`cekip+
lt+lt+ ]ie|ccedilf mi L|uacutekpimHew|s+lt+0+ ]ie|ccedilf mi Hiwcp
0+ Ivychcl|ce mi cekctf`cethk mih foyf+ek`i~e mi ~B+
=+ Jyi|tf mi aelig`cmep s lfpip+=+6+ AElig`cmep s lfpip `ekdyofmfp+=+lt+ ihf`cethk ik|i Af s Al+=+0+ aeligh`yhep mi `ek`ik|f`cekip ik ivychcl|ce(
~B( `ekpfkip( o|fme mi mcpe`cf`cethk
lt
5142018 Eq Acido Base 1 - slidepdfcom
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ekikcmep lt9+ if``cekip mi bcm|ethhcpcp mi pfhip
ipymce `yfhcfcze+ 9+6+ Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+
9+lt+ Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
9+0+ Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+9+=+ Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
9+9+ fh`yhe mi `ek`ik|f`cekip s ~B+
+ Mcpehy`cekip fge|coyfme|fp+ + Ckmc`fme|ip mi aelig`cmelfpi+
2+ Zfhe|f`cekip mi aelig`cmelfpi zehygi|ccedilfp+
2+6+ Kiy|fhctf`cethk ~|aelig`c`f mi hfle|fe|ce+
0
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f|f`i|ccedilpc`fp
AEligCMEP4 ]cikik pfle| fo|ce+ Pek `e||epczep ~f|f hf
~cih+ Ik|edi`ik `ci|ep
`ehe|fkip zioifhip+ Mcpyihzik pypfk`cfp Ff`fk f hep gifhip
mip~|ikmcikme Blt+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek lfpip+
LFPIP4 ]ciki pfle| fgf|oe+ Pyfzip fh f`e ~i|e
`e||epczep `ek hf ~cih+ Mfk `ehe| ftyh f `ci|ep
`ehe|fkip zioifhip+ ^|i`c~cfk pypfk`cfp
mcpyihfp ~e| aelig`cmep+
Mcpyihzik o|fpfp+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek aelig`cmep+
=
5142018 Eq Acido Base 1 - slidepdfcom
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Mijckc`cethk mi F||bikcyp
^ylhc`f ik 622 py ie|ccedilf mirsquomcpe`cf`cethk cethkc`f+
$ Bfs pypfk`cfp ihi`|ehcep vyi ik mcpehy`cethkpi mcpe`cfk ik `fcekip s fkcekip+
AEligCME4 Pypfk`cf vyi ik mcpehy`cethk
f`yepf mcpe`cf `fcekip B+ LFPI4 Pypfk`cf vyi ik mcpehy`cethk f`yepf
mcpe`cf fkcekip EB ‐ +
9
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Mcpe`cf`cethk
AEligCMEP4
BF ik mcpehy`cethk f`yepf B F ‐
Idig~hep4$ Bh ik mcpehy`cethk f`yepf B h ‐
$ BltPE= ik mcpehy`cethk f`yepf ltB PE=lt ‐
LFPIP4
LEB ik mcpehy`cethk f`yepf L EB ‐
Idig~he4
$ KfEB ik mcpehy`cethk f`yepf Kf
EB ‐
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Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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httpslidepdfcomreaderfulleq-acido-base-1 3561
ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
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l
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Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3661
Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ekikcmep lt9+ if``cekip mi bcm|ethhcpcp mi pfhip
ipymce `yfhcfcze+ 9+6+ Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+
9+lt+ Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
9+0+ Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+9+=+ Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
9+9+ fh`yhe mi `ek`ik|f`cekip s ~B+
+ Mcpehy`cekip fge|coyfme|fp+ + Ckmc`fme|ip mi aelig`cmelfpi+
2+ Zfhe|f`cekip mi aelig`cmelfpi zehygi|ccedilfp+
2+6+ Kiy|fhctf`cethk ~|aelig`c`f mi hfle|fe|ce+
0
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f|f`i|ccedilpc`fp
AEligCMEP4 ]cikik pfle| fo|ce+ Pek `e||epczep ~f|f hf
~cih+ Ik|edi`ik `ci|ep
`ehe|fkip zioifhip+ Mcpyihzik pypfk`cfp Ff`fk f hep gifhip
mip~|ikmcikme Blt+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek lfpip+
LFPIP4 ]ciki pfle| fgf|oe+ Pyfzip fh f`e ~i|e
`e||epczep `ek hf ~cih+ Mfk `ehe| ftyh f `ci|ep
`ehe|fkip zioifhip+ ^|i`c~cfk pypfk`cfp
mcpyihfp ~e| aelig`cmep+
Mcpyihzik o|fpfp+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek aelig`cmep+
=
5142018 Eq Acido Base 1 - slidepdfcom
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Mijckc`cethk mi F||bikcyp
^ylhc`f ik 622 py ie|ccedilf mirsquomcpe`cf`cethk cethkc`f+
$ Bfs pypfk`cfp ihi`|ehcep vyi ik mcpehy`cethkpi mcpe`cfk ik `fcekip s fkcekip+
AEligCME4 Pypfk`cf vyi ik mcpehy`cethk
f`yepf mcpe`cf `fcekip B+ LFPI4 Pypfk`cf vyi ik mcpehy`cethk f`yepf
mcpe`cf fkcekip EB ‐ +
9
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Mcpe`cf`cethk
AEligCMEP4
BF ik mcpehy`cethk f`yepf B F ‐
Idig~hep4$ Bh ik mcpehy`cethk f`yepf B h ‐
$ BltPE= ik mcpehy`cethk f`yepf ltB PE=lt ‐
LFPIP4
LEB ik mcpehy`cethk f`yepf L EB ‐
Idig~he4
$ KfEB ik mcpehy`cethk f`yepf Kf
EB ‐
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Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3761
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
5142018 Eq Acido Base 1 - slidepdfcom
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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f|f`i|ccedilpc`fp
AEligCMEP4 ]cikik pfle| fo|ce+ Pek `e||epczep ~f|f hf
~cih+ Ik|edi`ik `ci|ep
`ehe|fkip zioifhip+ Mcpyihzik pypfk`cfp Ff`fk f hep gifhip
mip~|ikmcikme Blt+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek lfpip+
LFPIP4 ]ciki pfle| fgf|oe+ Pyfzip fh f`e ~i|e
`e||epczep `ek hf ~cih+ Mfk `ehe| ftyh f `ci|ep
`ehe|fkip zioifhip+ ^|i`c~cfk pypfk`cfp
mcpyihfp ~e| aelig`cmep+
Mcpyihzik o|fpfp+ ^ci|mik pyp ~|e~cimfmip fh
|if``cekf| `ek aelig`cmep+
=
5142018 Eq Acido Base 1 - slidepdfcom
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Mijckc`cethk mi F||bikcyp
^ylhc`f ik 622 py ie|ccedilf mirsquomcpe`cf`cethk cethkc`f+
$ Bfs pypfk`cfp ihi`|ehcep vyi ik mcpehy`cethkpi mcpe`cfk ik `fcekip s fkcekip+
AEligCME4 Pypfk`cf vyi ik mcpehy`cethk
f`yepf mcpe`cf `fcekip B+ LFPI4 Pypfk`cf vyi ik mcpehy`cethk f`yepf
mcpe`cf fkcekip EB ‐ +
9
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Mcpe`cf`cethk
AEligCMEP4
BF ik mcpehy`cethk f`yepf B F ‐
Idig~hep4$ Bh ik mcpehy`cethk f`yepf B h ‐
$ BltPE= ik mcpehy`cethk f`yepf ltB PE=lt ‐
LFPIP4
LEB ik mcpehy`cethk f`yepf L EB ‐
Idig~he4
$ KfEB ik mcpehy`cethk f`yepf Kf
EB ‐
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Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Mijckc`cethk mi F||bikcyp
^ylhc`f ik 622 py ie|ccedilf mirsquomcpe`cf`cethk cethkc`f+
$ Bfs pypfk`cfp ihi`|ehcep vyi ik mcpehy`cethkpi mcpe`cfk ik `fcekip s fkcekip+
AEligCME4 Pypfk`cf vyi ik mcpehy`cethk
f`yepf mcpe`cf `fcekip B+ LFPI4 Pypfk`cf vyi ik mcpehy`cethk f`yepf
mcpe`cf fkcekip EB ‐ +
9
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Mcpe`cf`cethk
AEligCMEP4
BF ik mcpehy`cethk f`yepf B F ‐
Idig~hep4$ Bh ik mcpehy`cethk f`yepf B h ‐
$ BltPE= ik mcpehy`cethk f`yepf ltB PE=lt ‐
LFPIP4
LEB ik mcpehy`cethk f`yepf L EB ‐
Idig~he4
$ KfEB ik mcpehy`cethk f`yepf Kf
EB ‐
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Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Mcpe`cf`cethk
AEligCMEP4
BF ik mcpehy`cethk f`yepf B F ‐
Idig~hep4$ Bh ik mcpehy`cethk f`yepf B h ‐
$ BltPE= ik mcpehy`cethk f`yepf ltB PE=lt ‐
LFPIP4
LEB ik mcpehy`cethk f`yepf L EB ‐
Idig~he4
$ KfEB ik mcpehy`cethk f`yepf Kf
EB ‐
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Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Kiy|fhctf`cethk
Pi ~|emy`i fh |if``cekf| yk aelig`cme `ek ykflfpi ~e| je|gf`cethk mi foyf4
B EB ‐ rdquo BltE Ih fkcethk vyi pi mcpe`ceth mih aelig`cme s ih `fcethk
vyi pi mcpe`ceth mi hf lfpi vyimfk ik
mcpehy`cethk ckfhi|fmep pfh mcpe`cfmf4 KfEB Bh rdquo BltE Kfh Kf h ‐
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi L|uacutekpimHew|s+
AEligCMEP4
rsquo Pypfk`cf vyi ik mcpehy`cethk `imi B sbquo+
LFPIP4
rsquo Pypfk`cf vyi ik mcpehy`cethk f`i~f B sbquo+
2
5142018 Eq Acido Base 1 - slidepdfcom
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
5142018 Eq Acido Base 1 - slidepdfcom
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
5142018 Eq Acido Base 1 - slidepdfcom
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
5142018 Eq Acido Base 1 - slidepdfcom
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
5142018 Eq Acido Base 1 - slidepdfcom
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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^f| AElig`cmelfpi `ekdyofme
Pcig~|i vyi ykf pypfk`cf pi `eg~e|f `egeaelig`cme `imi B bfs e|f vyi pi `eg~e|f`ege lfpi `f~y|f mc`bep B+
yfkme yk aelig`cme ~ci|mi B pi `ekzci|i ik pyrsquolfpi `ekdyofmf s `yfkme ykf lfpi `f~y|fB pi `ekzci|i ik py rsquoaelig`cme `ekdyofme+
3
AEligCME BF LFPI EKD+ F ‐
‐ B
B
LFPI L AElig+ EKD+ BL B
‐ B
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he mi ~f| AElig`cmelfpi
`ekdyofmeMcpe`cf`cethk mi yk aelig`cme4 Bh o BltE h B0E
fv h ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege lfpi s ihBh fh ~i|mi| ih B pi |fkpje|gf ik h ‐ lfpi `ekdyofmf
Mcpe`cf`cethk mi ykf lfpi4 KB0 o BltE h KB= fv EB ‐ fv
Ik ipi `fpe ih BltE f`ocircf `ege aelig`cme ~yip`imi B fh KB0 vyi pi |fkpje|gf ik KB=
aelig`cme `ekdyofme
6gt
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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]ie|ccedilf mi Hiwcp
AEligCMEP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f`i~f| yk ~f| mi ihi`|ekip sje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
LFPIP4
rsquoPypfk`cf vyi `ekciki fh gikep yk aeligege
`f~ft mi f~e|f| yk ~f| mi ihi`|ekip ~f|fje|gf| yk ikhf`i `ezfhiki `ee|mckfmesbquo+
66
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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]ie|ccedilf mi Hiwcp Idig~hep
Bh o BltE h B0Efv h ‐
fvIk ipi `fpe ih Bh ip yk aelig`cme ~e|vyi`ekciki yk aeligege mi B vyi fh mcpe`cf|pi
s vyimf| `ege B zf f f`i~f| yk ~f| miihi`|ekip mih BltE je|gfkme yk ikhf`i`ezfhiki `ee|mckfme B0E+
KB0 o
BltE
h KB
=
fv
EB ‐ fvIk ipi `fpe ih KB0 ip ykf lfpi ~e|vyi
`ekciki yk aeligege mi K `f~ft mi f~e|f|yk ~f| mi ihi`|ekip ik hf je|gf`cethk mih
ikhf`i `ezfhiki `ee|mckfme KB=
+
6lt
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
5142018 Eq Acido Base 1 - slidepdfcom
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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]ie|ccedilf mi Hiwcp `ek+
Mi ipf gfki|f( pypfk`cfp vyi ke cikikaeligegep mi bcm|ethoike( `ege ih Fhh0 ~yimik
f`yf| `ege aelig`cmep4 Fhh0 4KB0 h0Fh4KB0
h B h Bx x x xh ‐ Fh 4 K ‐ B h ‐ FhK ‐ Bx x x xh B h B
60
5142018 Eq Acido Base 1 - slidepdfcom
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 1861
ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Ivychcl|ce mi cekctf`cethk mih foyf+
Hf ir~i|cik`cf migyip|f vyi ih foyf ciki ykf~ivyioumlf `ekmy`czcmfm ihatilde`|c`f he vyi ckmc`f vyiipaelig ~f|`cfhgiki mcpe`cfme ik cekip4
lt BltE h B
0Efv EB ‐ fv
B0E iquest EB ‐ A` 7 rdquordquordquordquordquordquo
BltElt
ege BltE ip `ekpfki ~e| |ff|pi mi yk
hccedilvycme( hhfgf|igep Aw 7 A` iquest BltElt
`eke`cme `ege rsquo~|emy`e cethkc`e mih foyfsbquo
6=
Q Wszlig Q W
w 0 A B E EB
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ek`i~e mi ~B+
Ih zfhe| mi mc`be ~|emy`e cethkc`e mih foyfip4 A_ lt9acute 7 6gt ‐ 6=
Ik ih `fpe mih foyf ~y|f4 rdquordquordquo‐ B0E 7 EB ‐ 7 6gt ‐ 6= Glt 7 6gt ‐ G Pi mikegckf ~B f4
S ~f|f ih `fpe mi foyf ~y|f( `egeB0E76gt ‐ G4
~B 7 ‐ heo 6gt ‐ 7
69
0~B heo QB E W
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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]c~ep mi mcpehy`cekip
AElig`cmfp4 B0E 6gt ‐ G ~B 8
Laeligpc`fp4 B0E 8 6gt ‐ G ~B
Kiy|fp4 B0E 7 6gt ‐ G ~B 7
Ik emep hep `fpep4 Aw 7 B0E iquest EB ‐
hyioe pc B0E
fygikf mcpe`cf`cethk mi ykaelig`cme( ikek`ip EB ‐ mili mcpgckyc| ~f|fvyi ih ~|emy`e mi fglfp `ek`ik|f`cekip`ekckocirci zfhcikme 6gt ‐ 6=
6
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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O|aeligjc`f mi ~B ik pypfk`cfp
`egykip
6
AEligCME LAEligPCE
6= 6 lt 0 = 2 3 6gt 66 6lt 60 9
Tyge mi
hcgethk i|zitf
Hi`bi
Pfko|i
Foyf gf|
Fgekcf`e Foyf mipchfmf
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ek`i~e mi ~EB+ F zi`ip pi ypf ipi e|e `ek`i~e( `fpc
cmatildekc`e fh mi ~B4
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6=
F~hc`fkme heof|cgep s `fglcfkme ih pcokeikm|ccedilfgep4
~B ~EB 7 6=
~f|f ykf ig~i|fy|f mi lt9acute+
~EB heo QEB W
62
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
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06
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
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0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
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m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 Ih ~B mi ykf mcpehy`cethk f`yepfip 6lt(+ microyfh pi|aelig hf EB ‐
s ih ~EB f hfig~i|fy|f mi lt9acute5
~B 7 ‐ heo B0E 7 6lt(( mi mekmi pi mimy`ivyi4 B0E 7 6gt ‐ ~B 7 6gt ‐ 6lt( G 7 lt(9 iquest 6gt ‐ 60 G
ege Aw 7 B0E iquest EB ‐ 7 6gt ‐ 6= ikek`ip4 A_ 6gt ‐ 6= Glt EB ‐ 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 gt(gt= G
B0E lt(9 iquest 6gt ‐ 60 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo gt(gt= G 7 6(=
eg~|elfgep ege ~B ~EB 7 6lt( 6(= 7 6=
63
Id c c F
ltgt^ lh m
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce F4 Ykf mcpehy`cethk mi aelig`cme pyhjocirc|c`e ciki ykfmikpcmfm mi 6(lt ogh s ykf|cvyitf mih ltgt ) ik ~ipe+ f fh`yhi py`ek`ik|f`cethk ir~|ipfmf ik gehiphc|e s iko|fgephc|e+ l fh`yhi ih ~B mi ykf mcpehy`cethk~|i~f|fmf mchysikme gch zi`ip hf fki|ce|+
f gp gp ) gfpf 7 rdquordquo r 6gtgt ) 7 rdquordquordquo r 6gtgt ) g
M
ZM
r m
gp ) r m ltgt ) r 6(lt o oH 7 rdquo 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt=gt oH
ZM 6gtgt ) 6gt ‐ 0 H r 6gtgt )
kp
gp G oH lt=gt oH
Gehf|cmfm 7 rdquordquo 7 rdquordquordquo 7 rdquordquordquo 7 rdquordquordquordquo ZM ZM G 32 ogeh
Gehf|cmfm 7 lt(=9 gehH
l ~B 7 ‐ heo QB0EW 7 ‐ heo lt r lt(=9r6gt ‐ 0 G7 lt(09
ltgt^|elhigf miPihi`czcmfmGf|te 3
lt6
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
5142018 Eq Acido Base 1 - slidepdfcom
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
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~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
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0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
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m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
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Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Ihi`|ehcep jyi|ip s matildelchip
Ihi`|ehcep jyi|ip4 Ipaeligk efhgiki mcpe`cfmep
$ Idig~hep4 Bh fv B fv h ‐ fv
KfEB fv Kf fv EB ‐ fv
Ihi`|ehcep matildelchip4 Ipaeligk mcpe`cfmep ~f|`cfhgiki
$ Idig~hep4B0 ‐ EEBfv B0 ‐ EE ‐ fv BfvKB0fv BltE h KB=
fv EB ‐ fv
lt6
ltlt
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Ihi`|ehcep jyi|ip s matildelchip
ltlt
QF ‐W QBW
QBW QF ‐W
QBFW QBFW
AElig`cme jyi|i
QBFW
AElig`cme matildelch
lt0
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 Dypcjc`f ~e|vyatilde ih cethk BE0 ‐
f`ocircf `ege aelig`cme j|iki fh KfEB s `egelfpi j|iki fh Bh+
Ih KfEB ~|e~e|`cekf EB ‐ f hf mcpehy`cethk4
KfEB fv Kf fv EB ‐ fv
~e| he vyi BE0
‐
EB ‐
E0
lt ‐
BltE ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege aelig`cme+
Ih Bh ~|e~e|`cekf B f hf mcpehy`cethk4
Bh fv B
fv h ‐
fv ~e| he vyi BE0
‐ B BltE0 Elt BltE
ip mi`c|( ih cethk BE0 ‐ f`ocircf `ege lfpi+
lt0
lt=
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Jyi|tf mi aelig`cmep+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi yk aelig`cme BF mi~ikmi
mi hf `ekpfki mi ivychcl|ce4 BFfv BltEh F ‐ fv B0Efv
F ‐ iquest B0E F ‐ iquest B0E A` 7 rdquordquordquordquordquordquo A` iquest BltE 7 rdquordquordquordquordquordquo
BF iquest BltE BF
lt=
0
lt
Q W Q WQ W
Q W f
F B E A B E A
BF
`ekpfki mi mcpe`cf`cethk
A f`cmit
lt9
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Jyi|tf mi aelig`cmep `ek++
Pioocirck ih zfhe| mi Af bflhf|igep mi aelig`cmepjyi|ip e matildelchip4
Pc Af 6gtgt Ih aelig`cme ip jyi|i s ipf|aeligmcpe`cfme `fpc ik py efhcmfm+
Pc Af 8 6 Ih aelig`cme ip matildelch s ipf|aelig pethhe
~f|`cfhgiki mcpe`cfme+ ^e| idig~he( ih aelig`cme f`atildec`e B0 ‐ EEB
ip yk aelig`cme matildelch sf vyi py Af 7 6(2 iquest 6gt ‐ 9
lt9
lt
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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AElig`cmep ~ehc~|ethc`ep Pek fvyihhep vyi ~yimik `imi| gaeligp mi yk B
+^e| idig~he ih BltE0 ip mc~|ethc`e+ Ircpik ~yip( fkep ivychcl|cep `ege B
mcpe`ci4 BltE0
BltE BE0 ‐ B0E
BE0 ‐ BltE E0
lt ‐ B0E
BE0
‐ iquest B0
E E0
lt ‐ iquest B0
E Af6 7 rdquordquordquordquordquordquordquordquo Aflt 7 rdquordquordquordquordquordquordquo BltE0 BE0
‐
Af6 7 =(9 iquest 6gt ‐ Aflt 7 9(iquest 6gt ‐ 66
Hf `ekpfkip py`ipczfp pcig~|i zfk mcpgckysikme+
lt
Id h P lc m h m lt
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 Pflcikme vyi hfp `ekpfkip mif`cmit mih aelig`cme jepjeth|c`e pek4 Af6 7 (9 r 6gt ‐0(Aflt 7 (lt r 6gt ‐2 s Af0 7 lt(lt r 6gt ‐60( `fh`yhf| hfp
`ek`ik|f`cekip mi hep cekip B0E
( Blt^E=
‐
(B^E=lt ‐ s ^E=
0 ‐ ik ykf mcpehy`cethk mi B0^E= gt(gt2G+Ivychcl|ce 64 B0^E= BltE Blt^E=
‐ B0E
Q Wgt gt(gt2 gt gt∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r r
r 7 gt(gtlt6
lt
lt0lt = 0
6
0 =
Q W Q W (9 6gtQ W gt(gt2
f B ^ E B E r A G
B ^E r
lt = 0Q W Q W gt(gtlt6B ^E B E G
lt2
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
5142018 Eq Acido Base 1 - slidepdfcom
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Ivychcl|ce lt4 Blt^E= ‐ BltE B^E=
lt ‐ B0E `+ ck+gehh4 gt(gtlt6 gt gt(gtlt6`+ iv+gehh4 gt(gtlt6 ‐ s s gt(gtlt6 s
s 7 (lt r 6gt ‐ 2 G
Ivychcl|ce 04 B^E=lt ‐ BltE ^E=
0 ‐ B0E `+ ck+gehh4 (lt r 6gt ‐ 2 gt gt(gtlt6`+ iv+gehh4 (lt r 6gt ‐ 2 ‐ t t gt(gtlt6 t
t 7 (9 r 6gt ‐ 63 G
lt 2
=Q W (lt 6gtB^E G
lt2
lt2= 0
lt
lt =
Q W Q W gt(gtlt6 gt(gtlt6(lt 6gt
gt(gtlt6 gt(gtlt6Q Wf
B E B E s s s A G
s B ^E
600 = 0lt lt 2 2
=
Q W Q W gt(gtlt6 gt(gtlt6lt(lt 6gt
Q W (lt 6gt (lt 6gtf
B ^ E B E t t t A G
B^E t
0 63
=Q W (9 6gt^E G
lt3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Jyi|tf mi lfpip+
Ik mcpehy`cekip f`yepfp mchycmfp BltE `ekpfki hf jyi|tf mi ykf lfpi LEB
mi~ikmi mi hf `ekpfki mi ivychcl|ce4 Lfv BltE h LBfv EB ‐ fv LB r EB ‐ LB r EB ‐
A` 7 rdquordquordquordquordquordquo A` r BltE 7 rdquordquordquordquordquordquo
L r BltE L
lt3
lt
Q W Q WQ W
Q W l
LB EB A B E A
L A lfpc`cmfm
0gt
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Jyi|tf mi aelig`cmep s lfpip~A
Fh coyfh vyi ih ~B pi mikegckf ~A f4
~Af7 ‐ heo Af 1 ~Al7 ‐ heo Al
yfke gfse| ip ih zfhe| mi Af e Al
gfse| ip hf jyi|tf mih aelig`cme e mi hf lfpi+
Coyfhgiki( `yfke gfse| ip ih zfhe| mi ~Afe ~Al gike| ip hf jyi|tf mih aelig`cme e mi hflfpi+
0gt
06
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
5142018 Eq Acido Base 1 - slidepdfcom
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 Mii|gckf| ih ~B s ih ~EB miykf mcpehy`cethk gt(lt G mi KB0 pflcikmevyi A
llt9acute 7 6(2 iquest 6gt ‐9
Ivychcl|ce4 KB0fv BltEh KB=
fv EB ‐ fv
Q Wgt gt(lt gt gt
∊Q W ‐ r r r
∊Q Wiv gt(gt2 ‐ r r rKB=
r EB ‐ rlt Al 7 rdquordquordquordquordquordquordquo 7 rdquordquordquo 7 6(2 r 6gt ‐ 9
KB0
gt(lt ‐ r Mi mekmi pi mimy`i vyi r 7 EB ‐ 7 6(3 r 6gt ‐ 0 G
~EB 7 ‐ heo EB ‐ 7 ‐ heo 6(3 r 6gt ‐ 0 7 lt(lt
~B 7 6= ‐ ~EB 7 6= ‐ lt(lt 7 66(lt2
06
0lt
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ihf`cethk ik|i Af s Al
`ekdyofmf Ivychcl|ce mi mcpe`cf`cethk mi yk aelig`cme4 BF BltE F ‐ B0E if``cethk mi hf lfpi `ekdyofmf `ek ih foyf4 F ‐ BltE BF EB ‐ F ‐ r B0E BF r EB ‐
Af 7 rdquordquordquordquordquordquo 1 Al 7 rdquordquordquordquordquordquo BF F ‐ F ‐ r B0E r BF r EB ‐
Af r Al 7 rdquordquordquordquordquordquordquordquordquordquordquordquo 7 A_ BF r F ‐
0lt
00
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ihf`cethk ik|i Af s Al
`ekdyofmf `ek++ Ik hf ~|aelig`c`f( ipf |ihf`cethk Af r Al 7 A_
pcokcjc`f vyi4
Pc yk aelig`cme ip jyi|i py lfpi `ekdyofmf ipmatildelch+
Pc yk aelig`cme ip matildelch py lfpi `ekdyofmf ip
jyi|i+ F hf `ekpfki mih aelig`cme e lfpi `ekdyofmf
ik hf |if``cethk `ek ih foyf pi hi pyihi hhfgf|
`ekpfki mi bcm|ethhcpcp Ab+
00
0=
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 fh`yhf| hf Al mih AK pc pfligepvyi hf Af mih BK zfhi =(3 iquest 6gt ‐6gt G+
Ih BK ip yk aelig`cme matildelch `ekpfki gys~ivyioumlf+ ^e| fke( py lfpi `ekdyofmf( ih
K ‐
( pi|aelig ykf lfpi |ihfczfgiki jyi|i+ Py|if``cethk `ek ih foyf pi|aelig4 K ‐ BltE BK EB ‐
A_ 6gt ‐ 6=
Glt
Al 7 rdquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 9 G Af =(3 r 6gt ‐ 6gt G
0=
h ceth h 09
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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ihf`cethk ik|i hf `ekpfkis ih o|fme mi mcpe`cf`cethk lsquo Ik hf mcpe`cf`cethk mi yk aelig`cme e ykf lfpi
Coyfhgiki4
Ik ih `fpe mi aelig`cmep e lfpip gys matildelchip
Af ` e Al ` 8 6gt ‐ =( pi mip~|i`cf j|iki f6 `ek he vyi4 Af 7 ` lt Al 7 ` lt
Mi mekmi4
09
l
` A
lt
6
lt0
6 6
Q W Q W
Q W f
F B E ` ` ` A
BF `
f
A
`
l
A
`
Idig~he4 Ykf mcpehy`cethk mi BLE 6gtlt G
0^|elhigf mi
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 Ykf mcpehy`cethk mi BLElt 6gt lt Gciki yk mi ~B mi 9(+ f fteki pc ih aelig`cme s py
lfpi `ekdyofmf pi|aeligk jyi|ip e matildelchip+ l fh`yhihf `ekpfki mi mcpe`cf`cethk mih aelig`cme Af+ ` fh`yhi( pc ip ~epclhi( hf `ekpfki mi lfpc`cmfm mihcek le|fe Al+ m Pc 6gtgt gh mi ipf mcpehy`cethk miBLElt pi git`hfk `ek 6gtgt gh mi ykf mcpehy`cethk 6gt
lt G mi bcm|ethrcme pethmc`e( microvyatilde `ek`ik|f`cethk mi hf
lfpi `ekdyofmf pi elikm|aelig5f QB0EW 7 6gt ‐ ~B 7 6gt ‐ 9( 7 lt(96 r 6gt ‐ G 7QB0EW` 7 lt(96 r 6gt ‐ G 6gtlt G 7 lt(96 r6gt ‐ = he vyi pcokcjc`f vyi ipaelig mcpe`cfme ik yk gt(gtlt9 )
hyioe pi |ff mi yk aelig`cme matildelch+ Py lfpi`ekdyofmf( LElt ‐ ( pi|aelig ~yip( |ihfczfgiki jyi|i+
l Af 7 ` r lt 7 6gtlt G rlt(96 r 6gt ‐ =lt 7 (0 r 6gt ‐ 6gt
` Al 7 Aw Af 7 6gt ‐ 6= (0 r 6gt ‐ 6gt 7 6(92 r 6gt ‐ 9
m Pi kiy|fhctfk irf`fgiki4 QLElt ‐ W 7 9 r 6gt ‐ 0 G
0Pihi`czcmfmGf|te 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
0^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
f Bh ip aelig`cme jyi|i hyioe ipaelig efhgiki mcpe`cfme(~e| he vyi QB0EW 7 gt(gt9 G
~B 7 ‐ heo QB0EW 7 ‐ heo gt(gt9 7 6(0gtB0EEB ip aelig`cme matildelch ~e| he vyi4
Af 6(2 iquest6gt9 G 7 rdquordquo 7 rdquordquordquordquordquo 7 gt(gt63` gt(gt9 G
QB0EW 7 ` 7 gt(gt9 G r gt(gt63 7 3(9 r 6gt= G
~B 7 ‐ heo QB0EW 7 ‐ heo 3(9 r 6gt= 7 0(gt
0Pihi`czcmfmDykce 32
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mep
02^|elhigf
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Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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httpslidepdfcomreaderfulleq-acido-base-1 4161
Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4261
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4361
Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4461
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4561
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4661
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 3861
Idi|`c`ce L4 Ik yk hfle|fe|ce pi cikik mepgf|f`ip( yke `ekikcikme 69 gh mi Bh `ysf
`ek`ik|f`cethk ip gt(gt9 G s ih e|e 69 gh mi aelig`cmeifkec`e f`atildec`e mi `ek`ik|f`cethk gt(gt9 Gf fh`yhi ih ~B mi `fmf ykf mi ihhfp+ l microVyatilde`fkcmfm mi foyf pi mili|aelig foumlfmc| f hf gaeligp aelig`cmf~f|f vyi ih ~B mi hfp mep mcpehy`cekip pif ihgcpge5 Mfe4 Af aelig`cme ifkec`e 7 6(2 r 6gt9
l k B0E ik Bh 7 Z r Gehf|cmfm 7 gt(gt69 h r gt(gt9 G 77 (9 r 6gt= geh+
^f|f vyi ih ~B pif 0(gt QB0EW 7 6gt0 G vyi pi|aelig fglcatildek
hf QBhW sf vyi ipaelig efhgiki mcpe`cfme+Ih zehygik ik ih vyi mili|aeligk ipf| mcpyihep ipep gehip ip4
Z 7 kGehf|cmfm 7 (9 r 6gt= geh 6gt0 gehiquesth6 7 gt(9 hc|ep
Hyioe bfl|aelig vyi foumlfmc| gt(9 ‐ gt(gt69 hc|ep 7 09 gh
02Pihi`czcmfmDykce 32
03
5142018 Eq Acido Base 1 - slidepdfcom
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
5142018 Eq Acido Base 1 - slidepdfcom
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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httpslidepdfcomreaderfulleq-acido-base-1 4161
Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4261
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4361
Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4461
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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httpslidepdfcomreaderfulleq-acido-base-1 4661
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Bcm|ethhcpcp mi pfhip
Ip hf |if``cethk mi hep cekip mi ykf pfh `ek ihfoyf+
Pethhe ip f~|i`cflhi `yfkme ipep cekip
~|e`imik mi yk aelig`cme e ykf lfpi matildelch4 Bcm|ethhcpcp aelig`cmf mi yk `fcethk4
KB= BltE KB0
B0E
Bcm|ethhcpcp laeligpc`f mi yk fkcethk4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
03
=gt
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]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
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httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4061
]c~ep mi bcm|ethhcpcp+ Pioocirck ~|e`imfk ih `fcethk s ih fkcethk mi yk
aelig`cme e ykf lfpi jyi|i e matildelch( hfp pfhip pi`hfpcjc`fk ik4 Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi jyi|i+
$ Idig~he4 Kfh Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi jyi|i+
$ Idig~he4 KfK
Pfhip ~|e`imikip mi aelig`cme jyi|i s lfpi matildelch+ $ Idig~he4 KB=h
Pfhip ~|e`imikip mi aelig`cme matildelch s lfpi matildelch+ $ Idig~he4 KB=K
=gt
=6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4161
Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4261
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4361
Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4461
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4561
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4661
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Pfhip ~|e`imikip mi aelig`cmejyi|i s lfpi jyi|i+
Idig~he4 Kfh
KE PI ^EMYI BCMETHHCPCP sf vyi
fke ih Kf
vyi ip yk aelig`cme gys matildelch`ege ih h ‐ vyi ip ykf lfpi gys matildelchf~ikfp |if``cekfk `ek foyf+ Ip mi`c| hepivychcl|cep4
Kf lt BltE KfEB B0E
h ‐ BltE Bh EB ‐
ipaeligk gys mip~hftfme bf`cf hf ctvyci|mf+
=lt
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
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Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi jyi|i+ Idig~he4 KfB0 ‐ EE ‐
PI ^EMYI BCMETHHCPCP LAEligPCF
sf vyi ih Kf ip yk aelig`cme gys matildelch sf~ikfp |if``cekf `ek foyf( ~i|e ihB0 ‐ EE ‐ ip ykf lfpi jyi|i s pc
|if``cekf `ek atildepf mi je|gf pcokcjc`fczf4 B0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐
he vyi ~|eze`f vyi ih ~B mcp+ laeligpc`f+
=0
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Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4361
Pfhip ~|e`imikip mi aelig`cme
jyi|i s lfpi matildelch+ Idig~he4 KB=h
PI ^EMYI BCMETHHCPCP AEligCMF sf
vyi ih KB= ip yk aelig`cme |ihfczfgikijyi|i s |if``cekf `ek foyf gcik|fp vyi ihh ‐ ip ykf lfpi matildelch s ke he bf`i mi je|gf
pcokcjc`fczf4 KB=
BltE KB0 B0E
he vyi ~|eze`f vyi ih ~B 8 mcp+ aelig`cmf+
==
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4461
Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4561
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4661
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Pfhip ~|e`imikip mi aelig`cme
matildelch s lfpi matildelch+ Idig~he4 KB=K
Ik ipi `fpe fke ih `fcethk KB=
`ege ih
fkcethk K ‐ pi bcm|ehctfk s hf mcpehy`cethk pi|aeligaelig`cmf e laeligpc`f pioocirck vyatilde cek pi bcm|ehc`i ikgfse| o|fme+
ege AlK ‐ 7 lt iquest 6gt ‐ 9 G sAfKB=
7 9( iquest 6gt ‐ 6gt G ( ik ipi `fpe( hfmcpehy`cethk ip laeligpc`f sf vyi AlK ‐ ip
gfse| vyi AfKB=
=9
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
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Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
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O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
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Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
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Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
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di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
Hf |if``cethk mi bcm|ethhcpcp pi|aelig4
K ‐ BltE BK EB ‐
BK iquest EB ‐ A_ AbK ‐ 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo 7K ‐ =(gt iquest 6gt ‐ 6gt G
6 iquest 6gt ‐ 6= Glt
AbK ‐ 7 rdquordquordquordquordquordquo 7 lt(9 iquest 6gt ‐ 9 G
=(gt iquest 6gt ‐ 6gt G
Id h P lc m A BK = gt 6gt 6gt
=
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Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
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Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
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Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
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Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
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Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
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Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4661
Idig~he4 Pflcikme vyi Af BK 7 =(gt iquest 6gt ‐6gt
G( `fh`yhf| ih ~B s ih o|fme mi bcm|ethhcpcp miykf mcpehy`cethk f`yepf mi KfK gt(gt6 G+
K ‐ BltE BK EB ‐
ek` ckck+ G gt(gt6 gt gt ek` ivych+ G gt(gt66 ‐ gt(gt6 gt(gt6
BK r EB ‐ gt(gt6 lt Glt lt(9 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
K ‐ gt(gt66 ‐ G Mip~|i`cfkme j|iki f 6( pi elciki vyi 7 gt(gt9 A_ 6gt ‐ 6= Glt B0E 7 rdquordquordquo 7 rdquordquordquordquordquordquo 7 lt(gt r 6gt ‐ 66 G
EB ‐ gt(gt6 G r gt(gt9
~B 7 ‐ heo B0E 7 ‐ heo lt(gt r 6gt ‐ 66 G 7 6gt(
Idi|`c`ce 4 fteki ychctfkme hep
=
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4761
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
f F`ife ~eaeligpc`e4 ~B laeligpc`e( sf vyiB0 ‐ EE ‐ BltE B0 ‐ EEB EB ‐ ~e| pi| ih aelig`+ f`ic`e matildelch( gcik|fp vyi ih A ke|if``cekf `ek foyf ~e| pi| ih AEB lfpi jyi|i+
l kc|fe pethmc`e4 ~B kiy|e( sf vyi kc ih fkcethkKE0 ‐
kc ih `fcethk Kf |if``cekfk `ek foyf ~e|~|e`imi| ih ~|cgi|e mih BKE0 s mih KfEB ihpioykme( fglep ihi`|ehcep jyi|ip+
Pihi`czcmfmPi~cigl|i 32
Idi|`c`ce 4 fteki ychctfkme hep
=2
^|elhigf miP h c cm m
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4861
Idi|`c`ce 4 fteki ychctfkme hepivychcl|cep `e||ip~ekmcikip( pc hep ~B mi hfp
mcpehy`cekip vyi pi |ihf`cekfk pioycmfgiki pekaelig`cmep( laeligpc`ep e kiy|ep+ f F`ife ~eaeligpc`e gt(gt6G1 l Kc|fe pethmc`e gt(gt6 G1 ` Pyhjfe fgethkc`egt(gt6 G1 m Bcm|ethrcme mi lf|ce gt(gt6 G+
` Pyhjfe fgethkc`e4 ~B aelig`cme( sf vyi
KB= BltE KB0 B0E ~e| pi| ih fgekcf`e matildelch( gcik|fp vyi ih PE=
lt ‐ ke|if``cekf `ek foyf ~e| pi| ih BltPE= aelig`cme jyi|i+
m bcm|ethrcme mi lf|ce4 ~B laeligpc`e ~yip pi |ff mi ykflfpi jyi|i hep bcm|ethrcmep mi hep gifhip fh`fhckeps fh`fhckeatilde||iep pek lfpip lfpfkip jyi|ip
Pihi`czcmfmPi~cigl|i 32
=3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 4961
Mcpehy`cekipfge|coyfme|fp fg~ethk Pek `f~f`ip mi gfkiki| ih ~B mip~yatildep mi
foumlfmc| ~ivyioumlfp `fkcmfmip fke mi aelig`cme`ege mi lfpi+ Ipaeligk je|gfmfp ~e|4
Mcpehy`cekip mi aelig`cme matildelch pfh mi mc`beaelig`cme matildelch `ek `fcethk kiy|e4$ Idig~he4 aelig`cme f`atildec`e f`ife mi pemce+
Mcpehy`cekip mi lfpi matildelch pfh mi mc`bflfpi matildelch `ek fkcethk kiy|e4$ Idig~he4 fgekcf`e s `he|y|e mi fgekce+
9gt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5061
Zf|cf`cethk mih ~B fh foumlfmc| ~ivyioumlfp`fkcmfmip mi KfEB e Bh
pound Im+ Pfkchhfkf
Id h96
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5161
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G+
Ih f`ife ipaelig efhgiki mcpe`cfme4
B0 ‐ EEKf B0 ‐ EE ‐
Kf
Ih aelig`cme f`atildec`e pi ik`yik|f ik ivychcl|ce
`ek py lfpi `ekdyofmf f`ife4
BltE B0 ‐ EEB B0 ‐ EE ‐
B0E
`ck G gt(lt gt(lt gt
`iv G gt(lt ‐ r gt(lt r r
Id h
9lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5261
Idig~he4 fh`yhf| ih ~B mi ykf mcpehy`cethkfg~ethk je|gfmf ~e| ykf `ek`ik|f`cethkgt(lt G mi aelig`cme f`atildec`e s gt(lt G mi f`ifemi pemce+ Af B0 ‐EEB 7 6(2 iquest 6gt ‐9 G
B0 ‐ EE ‐ iquest B0E gt(ltr iquest r Glt 6(2 iquest 6gt ‐ 9 G 7 rdquordquordquordquordquordquordquordquordquo 7 rdquordquordquordquordquordquo
B0 ‐ EEB gt(lt ‐ r G
Mi mekmi pi mimy`i vyi4
r 7 B0E
7 6(2 iquest 6gt ‐ 9
G
~B 7 ‐ heo B0E 7 =(=
C mc m m B99
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5361
Ckmc`fme|ip mi ~Baelig`cme lfpi
Pek pypfk`cfp vyi `fglcfk mi `ehe| fh~fpf| mi hf je|gf aelig`cmf f hf laeligpc`f4
BCk BltE Ck ‐ B0E
je|gf aelig`cmf je|gf laeligpc`f
Ih `fglce mi `ehe| pi `ekpcmi|f f~|i`cflhi
`yfkme QBCkW 6gtiquestQCk ‐
W e QBCkW8 66gtiquestQCk ‐
W Ck ‐ iquest B0E BCk
Af 7 rdquordquordquordquordquordquo B0E 7 Af iquest rdquordquordquo BCk Ck ‐
~B 7 ~Af heo Ck ‐ BCk 7 ~Af 6
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5461
Fhoykep ckmc`fme|ip mi ~B
Ckmc`fme| ehe| je|gf
aelig`cmf ehe| je|gf
laeligpc`f Tekf mizc|fdi ~B
Zcehif mi
giche Fgf|chhe Zcehif gtlt
ede ekoe Ftyh ede 09
ede mi
gicheede Fgf|chhe =
]e|kfpeh ede Ftyh 2
Jikehjfhiccedilkf Ck`ehe|e epf 26gt
9
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5561
Zfhe|f`cekip aelig`cmelfpi Zfhe|f| ip gimc| hf
`ek`ik|f`cethk mi ykmii|gckfme aelig`cme e
lfpi f ~f|c| mihfkaelighcpcp zehygatilde|c`emi hf lfpi e aelig`cmeychctfme ik hf|if``cethk mikiy|fhctf`cethk+
92
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5661
O|aeligjc`f mi zfhe|f`cethk mi
zckfo|i `ek KfEB
Tekf mi zc|fdi jikehjfhiccedilkf
ltgt =gt gt Z KfEBgh
6lt
6gt2
=
lt
~B
93
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5761
Zfhe|f`cekip aelig`cmelfpi+ Hf kiy|fhctf`cethk mi yk aelig`cmelfpi `ek ykf
lfpiaelig`cme mi `ek`ik|f`cethk `eke`cmf pi`ekpcoyi `yfkme kEB ‐ 7 kB0E+
Hf |if``cethk mi kiy|fhctf`cethk ~yimiip`|clc|pi4l BfF f LEBl LfFl fiquestl BltE
Ik |ifhcmfm( hf pfh LfFl fLl
lFf ‐
piik`yik|f mcpe`cfmf( ~e| he vyi hf ocirckc`f|if``cethk ip4 B0E EB ‐ lt BltE
kaelig`cme r f 7 klfpi r l
gtPcgyhf`cethk
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5861
Zfhe|f`cekip aelig`cmelfpi Zaelig`cme r Qaelig`cmeW r f 7 Zlfpi r QlfpiW r l ]emfzccedilf pi ypf gy`be hf `ek`ik|f`cethk
ir~|ipfmf `ege Ke|gfhcmfm4
Ke|gfhcmfm 7 Gehf|cmfm r k B y EB
Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
Ik ih `fpe mi pfhip ~|e`imikip mi aelig`cme elfpi matildelchip mili ychctf|pi yk ckmc`fme|vyi zc|i fh ~B mi hf pfh |ipyhfki mi hf
kiy|fhctf`cethk+
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi B PE
6
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 5961
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
0 BltPE= lt FhEB0 0PE=lt ‐ ltFh0 BltE
lt9 gh r lt G r 0 7 6gtgt gh r Gaelig`cme r lt
Mi mekmi4 lt9 gh r lt G r 0Gaelig`cme 7 rdquordquordquordquordquordquordquo 7 gt(9 G
6gtgt gh r lt QBltPE=W 7 gt(9 G
Zaelig`cme r Kaelig`cme 7 Zlfp r Klfpi Klfpi7 0 r Glfpi
6gtgt gh r Kaelig`cme 7 lt9 gh r K K
aelig`cme 7 6(9 K G
aelig`cme7 K
aelig`cme lt 7 gt(9 G
Zccedilmie
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
lt
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6061
Idig~he4 6gtgt gh mi ykf mcpehy`cethk mi BltPE=
pi kiy|fhctfk `ek lt9 gh mi ykf mcpehy`cethkltG mi FhEB0 microyaeligh pi|aelig hf QBltPE=W5
^em|ccedilfgep bfli| `fh`yhfme kBltPE= f~f|c| mih `aeligh`yhe ipivycegatilde|c`e( ~yip`eke`igep
kFhEB0 7 Ziquest G 7 lt9 gh iquest ltG 7 9gtggehip0 BltPE= lt FhEB0 0PE=
lt ‐ ltFh0 BltE
0 geh BltPE= lt geh FhEB0 rdquordquordquordquordquo 7 rdquordquordquordquordquordquo kBltPE= 9gt ggehip
kBltPE= 7 9 ggeh
k BltPE= 9 ggeh7 rdquordquordquordquordquo 7 rdquordquordquordquo 7
Idi|`c`ce M4 Pc 6gt(6 gh mi zckfo|i bfk
0^|elhigf miPihi`czcmfm
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3
5142018 Eq Acido Base 1 - slidepdfcom
httpslidepdfcomreaderfulleq-acido-base-1 6161
di ` ` eki`ipcfme 9gt(9 gh mi ykf lfpi gt(lt K ~f|f py
kiy|fhctf`cethk+ f yaeligh pi|aelig hf ke|gfhcmfm mihaelig`cme ik ih zckfo|i1 l Py~ekcikme vyi py f`cmit
pi mili fh aelig`cme f`atildec`e aelig`cme ifkec`e+ microyaelighip ih ~e|`ikfdi ik ~ipe mih aelig`cme f`atildec`e pc hfmikpcmfm mih zckfo|i ip mi 6(gt ogh5
f Zaelig`cme r Kaelig`cme 7 Zlfpi r Klfpi
9gt(9 gh r gt(lt KKaelig`cme 7 rdquordquordquordquordquordquo 7 6 K Gaelig`cme 7 6 G6gt(6 gh
l Py~ekofgep vyi ikigep yk hc|e mi zckfo|i4 gaelig+ f`atildec`e 7 Gehf|cmfm r G r Z 7
7 6 gehH r gt ogeh r 6 H 7 gt o gpehye gt o
) 7 rdquordquordquordquo r 6gtgt 7 rdquordquordquo r 6gtgt 7 9( )
Pi i` mfmPi~cigl|i 3