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Copyright 2011 Pearson Education, Inc. Percent Ionization Another way to measure the strength of an acid is to determine the percentage of acid molecules that ionize when dissolved in water – this is called the percent ionization the higher the percent ionization, the stronger the acid Because [ionized acid] equil = [H 3 O + ] equil 3 Tro, Chemistry: A Molecular Approach, 2/e
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Copyright 2011 Pearson Education, Inc.
Chapter 15Acids and Bases:
Part B.
Roy KennedyMassachusetts Bay Community College
Wellesley Hills, MA
Chemistry: A Molecular Approach, 2nd Ed.Nivaldo Tro
Copyright 2011 Pearson Education, Inc.
Polyprotic Acids• Acid molecules often have more than one ionizable H –
these are called polyprotic acids the ionizable H’s may have different acid strengths or be equal1 H = monoprotic, 2 H = diprotic, 3 H = triproticHCl = monoprotic, H2SO4 = diprotic, H3PO4 = triprotic
• Polyprotic acids ionize in stepseach ionizable H is removed sequentially
• Removing of the first H automatically makes removal of the second H harder H2SO4 is a stronger acid than HSO4
2Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Percent Ionization• Another way to measure the strength of an acid
is to determine the percentage of acid molecules that ionize when dissolved in water – this is called the percent ionizationthe higher the percent ionization, the stronger the acid
• Because [ionized acid]equil = [H3O+]equil
3Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.9: What is the percent ionization of a 2.5 M HNO2 solution?
4
write the reaction for the acid with waterconstruct an ICE table for the reactionenter the Initial Concentrationsdefine the change in concentration in terms of xsum the columns to define the equilibrium concentrations
HNO2 + H2O NO2 + H3O+
[HNO2] [NO2−] [H3O+]
initial 2.5 0 ≈0
changeequilibrium
[HNO2] [NO2−] [H3O+]
initial 2.5 0 ≈ 0
changeequilibrium
+x+xx2.5 x x x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.9: What is the percent ionization of a 2.5 M HNO2 solution?
5
determine the value of Ka from Table 15.5
because Ka is very small, approximate the [HNO2]eq = [HNO2]init and solve for x
Ka for HNO2 = 4.6 x 10−4
[HNO2] [NO2−] [H3O+]
initial 2.5 0 ≈ 0change −x +x +xequilibrium 2.5−x ≈2.5 x x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.9: What is the percent ionization of a 2.5 M HNO2 solution?
6
substitute x into the equilibrium concentration definitions and solve
HNO2 + H2O NO2 + H3O+
[HNO2] [NO2−] [H3O+]
initial 2.5 0 ≈ 0change −x +x +xequilibrium 2.5 0.034 0.0342.5 x x x
x = 3.4 x 10−2
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.9: What is the percent ionization of a 2.5 M HNO2 solution?
7
apply the definition and compute the percent ionization
HNO2 + H2O NO2 + H3O+
[HNO2] [NO2−] [H3O+]
initial 2.5 0 ≈ 0change −x +x +xequilibrium 2.5 0.034 0.034
because the percent ionization is < 5%, the “x is small” approximation is valid
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – What is the percent ionization of a 0.012 M solution of nicotinic acid, HC6H4NO2?
(Ka = 1.4 x 10−5 @ 25 °C)
8Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – What is the percent ionization of a 0.012 M solution of nicotinic acid, HC6H4NO2?
9
write the reaction for the acid with water
construct an ICE table for the reaction
enter the initial concentrations – assuming the [H3O+] from water is ≈ 0
HC6H4NO2 + H2O C6H4NO2 + H3O+
[HA] [A−] [H3O+]
initial 0.012 0 ≈ 0changeequilibrium
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
[HA] [A−] [H3O+]
initial 0.012 0 0changeequilibrium
Practice – What is the percent ionization of a 0.012 M solution of nicotinic acid, HC6H4NO2?
10
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of xsubstitute into the equilibrium constant expression
+x+xx0.012 x x x
HC6H4NO2 + H2O C6H4NO2 + H3O+
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – What is the percent ionization of a 0.012 M solution of nicotinic acid, HC6H4NO2? Ka = 1.4 x 10−5
11
determine the value of Ka
because Ka is very small, approximate the [HA]eq = [HA]init and solve for x
[HA] [A−] [H3O+]
initial 0.012 0 ≈ 0change −x +x +xequilibrium 0.012 x x0.012 x
HC6H4NO2 + H2O C6H4NO2 + H3O+
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – What is the percent ionization of a 0.012 M solution of nicotinic acid, HC6H4NO2?
12
substitute x into the equilibrium concentration definitions and solve
x = 4.1 x 10−4
[HA] [A−] [H3O+]
initial 0.012 0 ≈ 0change −x +x +xequilibrium 0.012−x x x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – What is the percent ionization of a 0.012 M solution of nicotinic acid, HC6H4NO2?
13
apply the definition and compute the percent ionization
because the percent ionization is < 5%, the “x is small” approximation is valid
[HA] [A−] [H3O+]
initial 0.012 0 ≈ 0change −x +x +xequilibrium 0.012 4.1E-04 4.1E-04
Tro, Chemistry: A Molecular Approach, 2/e
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Relationship Between [H3O+]equilibrium & [HA]initial
• Increasing the initial concentration of acid results in increased [H3O+] at equilibrium
• Increasing the initial concentration of acid results in decreased percent ionization
• This means that the increase in [H3O+] concentration is slower than the increase in acid concentration
14Tro, Chemistry: A Molecular Approach, 2/e
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Why doesn’t the increase in H3O+ keep up with the increase in HA?
• The reaction for ionization of a weak acid isHA(aq) + H2O(l) A−
(aq) + H3O+(aq)
• According to Le Châtelier’s Principle, if we reduce the concentrations of all the (aq) components, the equilibrium should shift to the right to increase the total number of dissolved particleswe can reduce the (aq) concentrations by using a more dilute initial
acid concentration
• The result will be a larger [H3O+] in the dilute solution compared to the initial acid concentration
• This will result in a larger percent ionization
15Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.16
Finding the pH of Mixtures of Acids• Generally, you can ignore the contribution of the
weaker acid to the [H3O+]equil
• For a mixture of a strong acid with a weak acid, the complete ionization of the strong acid provides more than enough [H3O+] to shift the weak acid equilibrium to the left so far that the weak acid’s added [H3O+] is negligible
• For mixtures of weak acids, generally only need to consider the stronger for the same reasons as long as one is significantly stronger than the other,
and their concentrations are similar
Tro, Chemistry: A Molecular Approach, 2/e
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Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
17
write the reactions for the acids with water and determine their Kas
if the Kas are sufficiently different, use the strongest acid to construct an ICE table for the reactionenter the initial concentrations – assuming the [H3O+] from water is ≈ 0
HF + H2O F + H3O+ Ka = 3.5 x 10−4
[HF] [F−] [H3O+]
initial 0.150 0 ≈ 0changeequilibrium
HClO + H2O ClO + H3O+ Ka = 2.9 x 10−8
H2O + H2O OH + H3O+ Kw = 1.0 x 10−14
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
18
represent the change in the concentrations in term of xsum the columns to find the equilibrium concentrations in terms of x
substitute into the equilibrium constant expression
[HF] [F-] [H3O+]
initial 0.150 0 0changeequilibrium
+x+xx0.150 x x x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
19
because Ka is very small, approximate the [HF]eq = [HF]init and solve for x
Ka for HF = 3.5 x 10−4
[HF] [F-] [H3O+]
initial 0.150 0 ≈ 0change −x +x +xequilibrium 0.150 x x0.150 x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
20
check if the approximation is valid by seeing if x < 5% of [HF]init
Ka for HF = 3.5 x 10−4
[HF] [F-] [H3O+]
initial 0.150 0 ≈ 0change −x +x +xequilibrium 0.150 x x
the approximation is valid
x = 7.2 x 10−3
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
21
substitute x into the equilibrium concentration definitions and solve
Ka for HF = 3.5 x 10−4
[HF] [F-] [H3O+]
initial 0.150 0 ≈ 0change −x +x +xequilibrium 0.150-x x x
x = 7.2 x 10−3
[HF] [F-] [H3O+]
initial 0.150 0 ≈ 0change −x +x +xequilibrium 0.143 0.0072 0.0072
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
22
substitute [H3O+] into the formula for pH and solve
Ka for HF = 3.5 x 10−4
[HF] [F-] [H3O+]
initial 0.150 0 ≈ 0change −x +x +xequilibrium 0.143 0.0072 0.0072
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.23
Example 15.10: Find the pH of a mixture of 0.150 M HF(aq) solution and 0.100 M HClO2(aq)
Ka for HF = 3.5 x 10−4
check by substituting the equilibrium concentrations back into the equilibrium constant expression and comparing the calculated Ka to the given Ka
though not exact, the answer is reasonably close
[HF] [F-] [H3O+]
initial 0.150 0 ≈ 0change −x +x +xequilibrium 0.143 0.0072 0.0072
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Determine the pH @ 25 ºC of a solution that is a mixture of 0.045 M HCl and
0.15 M HF
24Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Determine the pH @ 25 ºC of a solution that is a mixture of 0.045 M HCl and 0.15 M HF
25
pH is unitless; the fact that the pH < 7 means the solution is acidic
[HCl] = 4.5 x 10−2 M, [HF] = 0.15 M
pH
Check:
Solution:
Conceptual Plan:
Relationships:
Given:
Find:
[H3O+][HCl] pH
Because HCl is a strong acid and HF is a weak acid, [H3O+] = [HCl]
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Strong Bases
26
NaOH Na+ + OH−• The stronger the base, the
more willing it is to accept Huse water as the standard acid
• For ionic bases, practically all units are dissociated into OH– or accept H’sstrong electrolytemulti-OH strong bases
completely dissociated
• [HO–] = [strong base] x (# OH)
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.11: Calculate the pH at 25 °C of a 0.0015 M Sr(OH)2 solution and determine if the solution is
acidic, basic, or neutral
pH is unitless; the fact that the pH > 7 means the solution is basic
[Sr(OH)2] = 1.5 x 10−3 M
pH
Check:
Solution:
Conceptual Plan:
Relationships:
Given:
Find:
[H3O+][OH] pH[Sr(OH)2]
[OH]=2[Sr(OH)2]
[OH] = 2(0.0015)= 0.0030 M
27Tro, Chemistry: A Molecular Approach, 2/e
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Practice – Calculate the pH of the following strong acid or base solutions
0.0020 M HCl
0.0015 M Ca(OH)2
[H3O+] = [HCl] = 2.0 x 10−3 MpH = −log(2.0 x 10−3) = 2.70
[OH−] = 2 x [Ca(OH)2] = 3.0 x 10−3 MpOH = −log(3.0 x 10−3) = 2.52pH = 14.00 − pOH = 14.00 − 2.52pH = 11.48
29Tro, Chemistry: A Molecular Approach, 2/e
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Weak Bases
30
NH3 + H2O NH4+ + OH−
• In weak bases, only a small fraction of molecules accept H’sweak electrolytemost of the weak base molecules do
not take H from watermuch less than 1% ionization in water
• [HO–] << [weak base]• Finding the pH of a weak base
solution is similar to finding the pH of a weak acid
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Base Ionization Constant, Kb
• Base strength measured by the size of the equilibrium constant when react with H2O
:Base + H2O OH− + H:Base+
• The equilibrium constant is called the base ionization constant, Kb
larger Kb = stronger base
31Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.32Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Structure of Amines
33Tro, Chemistry: A Molecular Approach, 2/e
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[NH3] [NH4+] [OH]
initialchangeequilibrium
Example 15.12:Find the pH of 0.100 M NH3(aq)
34
write the reaction for the base with waterconstruct an ICE table for the reactionenter the initial concentrations – assuming the [OH] from water is ≈ 0
because no products initially, Qc = 0, and the reaction is proceeding forward
NH3 + H2O NH4+ + OH
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0changeequilibrium
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
[NH3] [NH4+] [OH]
initial 0.100 0 0changeequilibrium
Example 15.12: Find the pH of 0.100 M NH3(aq)
35
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of xsubstitute into the equilibrium constant expression
+x+xx0.100 x x x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.12: Find the pH of 0.100 M NH3(aq)
36
determine the value of Kb from Table 15.8because Kb is very small, approximate the [NH3]eq = [NH3]init and solve for x
Kb for NH3 = 1.76 x 10−5
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0change −x +x +xequilibrium 0.100 x x0.100 x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.12: Find the pH of 0.100 M NH3(aq)
37
check if the approximation is valid by seeing if x < 5% of [NH3]init
Kb for NH3 = 1.76 x 10−5
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0change −x +x +xequilibrium 0.100 x x
the approximation is valid
x = 1.33 x 10−3
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.12: Find the pH of 0.100 M NH3(aq)
38
substitute x into the equilibrium concentration definitions and solve
Kb for NH3 = 1.76 x 10−5
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0change -x +x +xequilibrium 0.100 x x x
x = 1.33 x 10−3
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0change -x +x +xequilibrium 0.099 1.33E-3 1.33E-3
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.12: Find the pH of 0.100 M NH3(aq)
39
use the [OH−] to find the [H3O+] using Kw
substitute [H3O+] into the formula for pH and solve
Kb for NH3 = 1.76 x 10−5
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0change −x +x +xequilibrium 0.099 1.33E−3 1.33E−3
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Example 15.12: Find the pH of 0.100 M NH3(aq)
41
check by substituting the equilibrium concentrations back into the equilibrium constant expression and comparing the calculated Kb to the given Kb
Kb for NH3 = 1.76 x 10−5
[NH3] [NH4+] [OH]
initial 0.100 0 ≈ 0change −x +x +xequilibrium 0.099 1.33E−3 1.33E−3
though not exact, the answer is reasonably close
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Find the pH of a 0.0015 M morphine solution, Kb = 1.6 x 10−6
42Tro, Chemistry: A Molecular Approach, 2/e
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Practice – Find the pH of a 0.0015 M morphine solution
43
write the reaction for the base with waterconstruct an ICE table for the reactionenter the initial concentrations – assuming the [OH] from water is ≈ 0
because no products initially, Qc = 0, and the reaction is proceeding forward
B + H2O BH+ + OH
[B] [BH+] [OH]initial 0.0015 0 ≈ 0changeequilibrium
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
[B] [BH+] [OH]initial 0.0015 0 0changeequilibrium
Practice – Find the pH of a 0.0015 M morphine solution
44
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of xsubstitute into the equilibrium constant expression
+x+xx0.0015 x x x
B + H2O BH+ + OH
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Find the pH of a 0.0015 M morphine solution
45
determine the value of Kb
because Kb is very small, approximate the [B]eq = [B]init and solve for x
Kb for morphine = 1.6 x 10−6
[B] [BH+] [OH]initial 0.0015 0 ≈ 0change −x +x +xequilibrium 0.0015 x x0.0015 x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Find the pH of a 0.0015 M morphine solution
46
check if the approximation is valid by seeing if x < 5% of [B]init
the approximation is valid
x = 4.9 x 10−5
Kb for morphine = 1.6 x 10−6
[B] [BH+] [OH]initial 0.0015 0 ≈ 0change −x +x +xequilibrium 0.0015 x x
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Find the pH of a 0.0015 M morphine solution
47
substitute x into the equilibrium concentration definitions and solve
x = 4.9 x 10−5
Kb for morphine = 1.6 x 10−6
[B] [BH+] [OH]initial 0.0015 0 ≈ 0change −x +x +xequilibrium 0.0015 x x x
[B] [BH+] [OH]initial 0.0015 0 ≈ 0change −x +x +xequilibrium 0.0015 4.9E−5 4.9E−5
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Find the pH of a 0.0015 M morphine solution
48
use the [OH−] to find the [H3O+] using Kw
substitute [H3O+] into the formula for pH and solve
Kb for morphine = 1.6 x 10−6
[B] [BH+] [OH]initial 0.0015 0 ≈ 0change −x +x +xequilibrium 0.0015 4.9E−5 4.9E−5
Tro, Chemistry: A Molecular Approach, 2/e
Copyright 2011 Pearson Education, Inc.
Practice – Find the pH of a 0.0015 M morphine solution
50
check by substituting the equilibrium concentrations back into the equilibrium constant expression and comparing the calculated Kb to the given Kb
the answer matches the given Kb
Kb for morphine = 1.6 x 10−6
[B] [BH+] [OH]initial 0.0015 0 ≈ 0change −x +x +xequilibrium 0.0015 4.9E−5 4.9E−5
Tro, Chemistry: A Molecular Approach, 2/e
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Acid–Base Properties of Salts• Salts are water-soluble ionic compounds• Salts that contain the cation of a strong base and an
anion that is the conjugate base of a weak acid are basicNaHCO3 solutions are basic
Na+ is the cation of the strong base NaOHHCO3
− is the conjugate base of the weak acid H2CO3
• Salts that contain cations that are the conjugate acid of a weak base and an anion of a strong acid are acidicNH4Cl solutions are acidic
NH4+ is the conjugate acid of the weak base NH3
Cl− is the anion of the strong acid HCl
51Tro, Chemistry: A Molecular Approach, 2/e
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Anions as Weak Bases• Every anion can be thought of as the conjugate
base of an acid• Therefore, every anion can potentially be a base
A−(aq) + H2O(l) HA(aq) + OH−(aq)• The stronger the acid is, the weaker the
conjugate base is• An anion that is the conjugate base of a strong
acid is pH neutralCl−(aq) + H2O(l) HCl(aq) + OH−(aq)
• An anion that is the conjugate base of a weak acid is basic
F−(aq) + H2O(l) HF(aq) + OH−(aq)
52Tro, Chemistry: A Molecular Approach, 2/e
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Example 15.13: Use the table to determine if the given anion is basic or neutral
a) NO3−
the conjugate base of a strong acid, therefore neutral
b) NO2−
the conjugate base of a weak acid, therefore basic
53Tro, Chemistry: A Molecular Approach, 2/e
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Relationship between Ka of an Acid and Kb of Its Conjugate Base
• Many reference books only give tables of Ka values because Kb values can be found from them
when you add equations, you multiply the K’s
54Tro, Chemistry: A Molecular Approach, 2/e
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Example 15.14: Find the pH of 0.100 M NaCHO2(aq) solution
Na+ is the cation of a strong base – pH neutral. The CHO2
− is the anion of a weak acid – pH basicwrite the reaction for the anion with waterconstruct an ICE table for the reactionenter the initial concentrations – assuming the [OH] from water is ≈ 0
CHO2− + H2O HCHO2 + OH
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
changeequilibrium
Copyright 2011 Pearson Education, Inc.
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
changeequilibrium 0.100 x
Example 15.14: Find the pH of 0.100 M NaCHO2(aq) solution
56
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of x
Calculate the value of Kb from the value of Ka of the weak acid from Table 15.5substitute into the equilibrium constant expression
+x+xxx x
Tro, Chemistry: A Molecular Approach, 2/e
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Example 15.14: Find the pH of 0.100 M NaCHO2(aq)
57
because Kb is very small, approximate the [CHO2
−]eq = [CHO2
−]init and solve for x
Kb for CHO2− = 5.6 x 10−11
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
change −x +x +xequilibrium 0.100 x x0.100 x
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Example 15.14: Find the pH of 0.100 M NaCHO2(aq)
58
check if the approximation is valid by seeing if x < 5% of [CHO2
−]init
the approximation is valid
x = 2.4 x 10−6
Kb for CHO2− = 5.6 x 10−11
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
change −x +x +xequilibrium 0.100 x x
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[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
change −x +x +xequilibrium 0.100 2.4E-6 2.4E-6
Example 15.14: Find the pH of 0.100 M NaCHO2(aq)
59
substitute x into the equilibrium concentration definitions and solve
x = 2.4 x 10−6
Kb for CHO2− = 5.6 x 10−11
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
change −x +x +xequilibrium 0.100 −x x x
Tro, Chemistry: A Molecular Approach, 2/e
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Example 15.14: Find the pH of 0.100 M NaCHO2(aq)
60
use the [OH−] to find the [H3O+] using Kw
substitute [H3O+] into the formula for pH and solve
Kb for CHO2− = 5.6 x 10−11
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
change −x +x +xequilibrium 0.100 2.4E-6 2.4E-6
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Example 15.14: Find the pH of 0.100 M NaCHO2(aq)
62
check by substituting the equilibrium concentrations back into the equilibrium constant expression and comparing the calculated Kb to the given Kb
though not exact, the answer is reasonably close
Kb for CHO2− = 5.6 x 10−11
[CHO2−] [HCHO2] [OH]
initial 0.100 0 ≈ 0
change −x +x +xequilibrium 0.100 2.4E−6 2.4E−6
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Practice – If a 0.15 M NaA solution has a pOH of 5.45, what is the Ka of HA?
63Tro, Chemistry: A Molecular Approach, 2/e
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If a 0.0015 M NaA solution has a pOH of 5.45, what is the Ka of HA?
Na+ is the cation of a strong base – pOH neutral. Because pOH is < 7, the solutinon is basic. A− is basic.write the reaction for the anion with waterconstruct an ICE table for the reactionenter the initial concentrations – assuming the [OH] from water is ≈ 0
A− + H2O HA + OH
[A−] [HA] [OH]
initial 0.100 0 ≈ 0
changeequilibrium
64
Copyright 2011 Pearson Education, Inc.
Practice – If a 0.15 M NaA solution has a pOH of 5.45, what is the Ka of HA?
use the pOH to find the [OH−]
use [OH−] to fill in other items
[A−] [HA] [OH]
initial 0.15 0 ≈ 0
change −3.6E−6 +3.6E−6 +3.6E−6
equilibrium 0.15 3.6E-6 3.6E-6
[A−] [HA] [OH]
initial 0.15 0 ≈ 0
changeequilibrium
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calculate the value of Kb of A−
[A−] [HA] [OH]
initial 0.15 0 ≈ 0
change −3.6E−6 +3.6E−6 +3.6E−6
equilibrium 0.15 3.6E-6 3.6E-6
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Practice – If a 0.15 M NaA solution has a pOH of 5.45, what is the Ka of HA?
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use Kb of A− to find Ka of HA
67
Practice – If a 0.15 M NaA solution has a pOH of 5.45, what is the Ka of HA?
[A−] [HA] [OH]
initial 0.15 0 ≈ 0
change −3.6E−6 +3.6E−6 +3.6E−6
equilibrium 0.15 3.6E-6 3.6E-6
Kb 8.39 10 11
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Polyatomic Cations as Weak Acids
• Some cations can be thought of as the conjugate acid of a weak baseothers are the counter-ions of a strong base
• Therefore, some cations can potentially be acidicMH+(aq) + H2O(l) MOH(aq) + H3O+(aq)
• The stronger the base is, the weaker the conjugate acid isa cation that is the counter-ion of a strong base is pH neutrala cation that is the conjugate acid of a weak base is acidic
NH4+(aq) + H2O(l) NH3(aq) + H3O+(aq)
because NH3 is a weak base, the position of this equilibrium favors the right
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Metal Cations as Weak Acids• Cations of small, highly charged metals are weakly
acidicalkali metal cations and alkali earth metal cations are pH
neutralcations are hydrated
Al(H2O)63+(aq) + H2O(l) Al(H2O)5(OH)2+
(aq) + H3O+(aq)
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Example 15.15: Determine if the given cation Is acidic or neutral
a) C5N5NH2+
the conjugate acid of the weak base pyridine, therefore acidic
b) Ca2+
the counter-ion of the strong base Ca(OH)2, therefore neutral
c) Cr3+
a highly charged metal ion, therefore acidic
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Classifying Salt Solutions asAcidic, Basic, or Neutral
• If the salt cation is the counter-ion of a strong base and the anion is the conjugate base of a strong acid, it will form a neutral solutionNaCl Ca(NO3)2 KBr
• If the salt cation is the counter-ion of a strong base and the anion is the conjugate base of a weak acid, it will form a basic solutionNaF Ca(C2H3O2)2 KNO2
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Classifying Salt Solutions asAcidic, Basic, or Neutral
• If the salt cation is the conjugate acid of a weak base and the anion is the conjugate base of a strong acid, it will form an acidic solutionNH4Cl
• If the salt cation is a highly charged metal ion and the anion is the conjugate base of a strong acid, it will form an acidic solutionAl(NO3)3
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Classifying Salt Solutions asAcidic, Basic, or Neutral
• If the salt cation is the conjugate acid of a weak base and the anion is the conjugate base of a weak acid, the pH of the solution depends on the relative strengths of the acid and baseNH4F because HF is a stronger acid than NH4
+, Ka
of NH4+ is larger than Kb of the F−; therefore the
solution will be acidic
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Example 15.16: Determine whether a solution of the following salts is acidic, basic, or neutral
a) SrCl2Sr2+ is the counter-ion of a strong base, pH neutralCl− is the conjugate base of a strong acid, pH neutralsolution will be pH neutral
b) AlBr3
Al3+ is a small, highly charged metal ion, weak acidCl− is the conjugate base of a strong acid, pH neutralsolution will be acidic
c) CH3NH3NO3
CH3NH3+ is the conjugate acid of a weak base, acidic
NO3− is the conjugate base of a strong acid, pH neutral
solution will be acidic
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Example 15.16: Determine whether a solution of the following salts is acidic, basic, or neutral
d) NaCHO2
Na+ is the counter-ion of a strong base, pH neutralCHO2
− is the conjugate base of a weak acid, basic
solution will be basice) NH4F
NH4+ is the conjugate acid of a weak base, acidic
F− is the conjugate base of a weak acid, basicKa(NH4
+) > Kb(F−); solution will be acidic
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the solution is pH neutralCo3+ is a highly charged cation, pH acidic
Practice – Determine whether a solution of the following salts is acidic, basic, or neutral
76
• KNO3
• CoCl3
• Ba(HCO3)2
• CH3NH3NO3
K+ is the counter-ion of a strong base, pH neutralNO3
− is the counter-ion of a strong acid, pH neutral
Cl− is the counter-ion of a strong acid, pH neutralthe solution is pH acidicBa2+ is the counter-ion of a strong base, pH neutral
HCO3− is the conjugate of a weak acid, pH basic
the solution is pH basic
CH3NH3+ is the conjugate of a weak base, pH acidic
NO3− is the counter-ion of a strong acid, pH neutral
the solution is pH acidic
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Ionization in Polyprotic Acids• Because polyprotic acids ionize in steps, each H has a
separate Ka
• Ka1 > Ka2 > Ka3
• Generally, the difference in Ka values is great enough so that the second ionization does not happen to a large enough extent to affect the pHmost pH problems just do first ionizationexcept H2SO4 use [H2SO4] as the [H3O+] for the second
ionization
• [A2−] = Ka2 as long as the second ionization is negligible
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
(Ka1 = 4.3 x 10−7, Ka2 = 5.6 x 10−11)
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
80
write the reactions for the acid with water one H at a timeconstruct an ICE table for the reactionenter the initial concentrations – assuming the second ionization is negligible
H2CO3 + H2O HCO3 + H3O+
[HA] [A−] [H3O+]
initial 0.12 0 ≈ 0changeequilibrium
HCO3− + H2O CO3
2− + H3O+
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[HA] [A−] [H3O+]
initial 0.12 0 0changeequilibrium
Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
81
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of xsubstitute into the equilibrium constant expression
+x+xx0.12 x x x
H2CO3 + H2O HCO3 + H3O+
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
determine the value of Ka1
because Ka1 is very small, approximate the [HA]eq = [HA]init and solve for x
[HA] [A−] [H3O+]
initial 0.12 0 ≈ 0change −x +x +xequilibrium 0.012 x x0.12 x
Ka1 = 4.3 x 10−7, Ka2 = 5.6 x 10−11
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
83
check if the approximation is valid by seeing if x < 5% of [H2CO3]init
Ka1 for H2CO3 = 4.3 x 10−7
the approximation is valid
x = 2.27 x 10−4
[HA] [A−] [H3O+]
initial 0.12 0 ≈ 0change −x +x +xequilibrium 0.12 x x
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
84
substitute x into the equilibrium concentration definitions and solve
x = 2.3 x 10−4
[HA] [A−] [H3O+]
initial 0.12 0 ≈ 0change −x +x +xequilibrium 0.12−x x x
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
85
substitute [H3O+] into the formula for pH and solve
[HA] [A−] [H3O+]
initial 0.12 0 ≈ 0change −x +x +xequilibrium 0.12 0.00023 0.00023
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Practice – What is the pH of a 0.12 M solution of carbonic acid, H2CO3?
86
check by substituting the equilibrium concentrations back into the equilibrium constant expression and comparing the calculated Ka to the given Ka
the values matchwithin sig figs
[HA] [A−] [H3O+]
initial 0.12 0 ≈ 0change −x +x +xequilibrium 0.12 0.00023 0.00023
Ka1 for H2CO3 = 4.3 x 10−7
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Practice – What is the [CO32−] in a 0.12 M
solution of carbonic acid, H2CO3? (Ka1 = 4.3 x 10−7, Ka2 = 5.6 x 10−11)
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Practice – What is the [CO32−] in a 0.12 M
solution of carbonic acid, H2CO3?
88
write the reactions for the acid with water one H at a timeconstruct an ICE table for the reactionenter the initial concentrations for the second ionization using the equilibrium concentrations from first ionization
H2CO3 + H2O HCO3 + H3O+
[HCO3−] [CO3
2−] [H3O+]
initial 0.00023 0 0.00023
changeequilibrium
HCO3− + H2O CO3
2− + H3O+
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[HCO3−] [CO3
2−] [H3O+]
initial 0.00023 0 0.00023
changeequilibrium
Practice – What is the [CO32−] in a 0.12 M
solution of carbonic acid, H2CO3?
89
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of xsubstitute into the equilibrium constant expression
+x+xx2.3E−4 x x
HCO3− + H2O CO3
2− + H3O+
2.3E−4 +x
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Practice – What is the [CO32−] in a 0.12 M solution of
carbonic acid, H2CO3?
determine the value of Ka2
because Ka2 is very small, approximate the [HA]eq = [HA]init, [H3O+]eq = [H3O+]init, and solve for xusing this approximation, it is seen that x = Ka2. Therefore [CO3
2−] = Ka2
Ka1 = 4.3 x 10−7, Ka2 = 5.6 x 10−11
[HCO3−] [CO3
2−] [H3O+]
initial 0.00023 0 0.00023
change −x +x +x
equilibrium 2.3E−4 − x x 2.3E−4
+ x
[HCO3−] [CO3
2−] [H3O+]
initial 0.00023 0 0.00023
change −x +x +x
equilibrium 2.3E−4 x 2.3E−4
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Ionization in H2SO4
• The ionization constants for H2SO4 are
H2SO4 + H2O HSO4 + H3O+ strong
HSO4 + H2O SO4
2 + H3O+ Ka2 = 1.2 x 10−2
• For most sulfuric acid solutions, the second ionization is significant and must be accounted for
• Because the first ionization is complete, use the given [H2SO4] = [HSO4
−]initial = [H3O+]initial
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Example 15.18: Find the pH of 0.0100 M H2SO4(aq) solution @ 25 °C
92
write the reactions for the acid with waterconstruct an ICE table for the second ionization reactionenter the initial concentrations – assuming the [HSO4
−] and [H3O+] is ≈ [H2SO4]
[HSO4 ] [SO4
2 ] [H3O+]
initial 0.0100 0 0.0100
changeequilibrium
HSO4 + H2O SO4
2 + H3O+
H2SO4 + H2O HSO4 + H3O+
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Example 15.18: Find the pH of 0.0100 M H2SO4(aq) solution @ 25 °C
represent the change in the concentrations in terms of xsum the columns to find the equilibrium concentrations in terms of xsubstitute into the equilibrium constant expression
[HSO4 ] [SO4
2 ] [H3O+]
initial 0.0100 0 0.0100
change −x +x +xequilibrium 0.0100
−x x 0.0100 −x
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Example 15.18: Find the pH of 0.0100 M H2SO4(aq) solution @ 25 °C
expand and solve for x using the quadratic formula
Ka for HSO4− = 0.012
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Example 15.18: Find the pH of 0.0100 M H2SO4(aq) solution @ 25 °C
substitute x into the equilibrium concentration definitions and solve
x = 0.0045
[HSO4 ] [SO4
2 ] [H3O+]
initial 0.0100 0 0.0100change −x +x +x
equilibrium 0.0100 −x x 0.0100 −x
Ka for HSO4− = 0.012
[HSO4 ] [SO4
2 ] [H3O+]
initial 0.0100 0 0.0100change −x +x +x
equilibrium 0.0055 0.0045 0.0145
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Example 15.18: Find the pH of 0.0100 M H2SO4(aq) solution @ 25 °C
substitute [H3O+] into the formula for pH and solve
Ka for HSO4− = 0.012
[HSO4 ] [SO4
2 ] [H3O+]
initial 0.0100 0 0.0100change −x +x +x
equilibrium 0.0055 0.0045 0.0145
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Example 15.18: Find the pH of 0.0100 M H2SO4(aq) solution @ 25 °C
97
check by substituting the equilibrium concentrations back into the equilibrium constant expression and comparing the calculated Ka to the given Ka
the answer matches
Ka for HSO4− = 0.012
[HSO4 ] [SO4
2 ] [H3O+]
initial 0.0100 0 0.0100change −x +x +x
equilibrium 0.0055 0.0045 0.0145
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Strengths of Binary Acids
• The more + H─X − polarized the bond, the more acidic the bond
• The stronger the H─X bond, the weaker the acid
• Binary acid strength increases to the right across a periodacidity: H─C < H─N < H─O < H─F
• Binary acid strength increases down the columnacidity: H─F < H─Cl < H─Br < H─I
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Relationship between Bond Strength and Acidity
AcidBond
EnergykJ/mol
Type of Acid
HF 565 weak
HCl 431 strong
HBr 364 strong
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Strengths of Oxyacids, H–O–Y• The more electronegative the Y atom, the stronger the
oxyacid HClO > HIO acidity of oxyacids decreases down a group
same trend as binary acids helps weakens the H–O bond
• The larger the oxidation number of the central atom, the stronger the oxyacid H2CO3 > H3BO3
acidity of oxyacids increases to the right across a periodopposite trend of binary acids
• The more oxygens attached to Y, the stronger the oxyacid further weakens and polarizes the H–O bond HClO3 > HClO2
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Relationship Between Electronegativity and Acidity
AcidH─O─Y
Electronegativity of Y
Ka
H─O─Cl 3.0 2.9 x 10−8
H─O─Br 2.8 2.0 x 10−9
H─O─I 2.5 2.3 x 10−11
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Relationship Between Number of Oxygens on the Central Atom and Acidity
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Practice – Order the Following
• By Acidity (Least to Most)H3PO4 HNO3H3PO3 H3AsO3
• By Acidity (Least to Most)HCl HBr H2S HS−
• By Basicity (Least to Most)CO3
2− NO3− HCO3
− BO33−
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Practice – Order the Following• By Acidity (Least to Most)H3PO4 HNO3H3PO3 H3AsO3
H3AsO3 < H3PO3 < H3PO4 < HNO3
• By Acidity (Least to Most)HCl HBr H2S HS−
HS− < H2S < HCl < HBr• By Basicity (Least to Most)CO3
2− NO3− HCO3
− BO33−
NO3− < HCO3
− < CO32− < BO3
3−
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Lewis Acid–Base Theory
• Lewis Acid–Base theory focuses on transferring an electron pairlone pair bondbond lone pair
• Does NOT require H atoms• The electron donor is called the Lewis Base
electron rich, therefore nucleophile• The electron acceptor is called the Lewis Acid
electron deficient, therefore electrophile
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Lewis Bases
• Lewis Base has electrons it is willing to give away to or share with another atom
• Lewis Base must have lone pair of electrons on it that it can donate
• Anions are better Lewis Bases than neutral atoms or moleculesN: < N:−
• Generally, the more electronegative an atom, the less willing it is to be a Lewis BaseO: < S:
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Lewis Acids• Electron deficient, either from
being attached to electronegative atom(s)not having an octet
• Must have empty orbital willing to accept the electron pair
• H+ has empty 1s orbital• B in BF3 has empty 2p orbital and an incomplete octet• Many small, highly charged metal cations have empty
orbitals they can use to accept electrons• Atoms that are attached to highly electronegative
atoms and have multiple bonds can be Lewis Acids
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Lewis Acid–Base Reactions
• The base donates a pair of electrons to the acid
• Generally results in a covalent bond forming H3N: + BF3 H3N─BF3
• The product that forms is called an adduct• Arrhenius and Brønsted-Lowry acid–base
reactions are also Lewis
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Examples of Lewis Acid–Base Reactions
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Examples of Lewis Acid–Base Reactions
Ag+(aq) + 2 :NH3(aq) Ag(NH3)2
+(aq)
LewisAcid
LewisBase
Adduct
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Practice – Identify the Lewis Acid and Lewis Base in Each Reaction
111
Lewis Base
Lewis Base
Lewis Acid
Lewis Acid
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U.S. Fuel Consumption• Over 85% of the energy use in the United States comes
from the combustion of fossil fuelsoil, natural gas, coal
• Combustion of fossil fuels produces CO2
CH4(g) + 2 O2(g) → CO2(g) + 2 H2O(g)
• Natural fossil fuels also contain small amounts of S that burn to produce SO2(g)
S(s) + O2(g) → SO2(g)
• The high temperatures of combustion allow N2(g) in the air to combine with O2(g) to form oxides of nitrogen
N2(g) + 2 O2(g) → 2 NO2(g)
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What Is Acid Rain?
• Natural rain water has a pH of 5.6naturally slightly acidic due mainly to CO2
• Rain water with a pH lower than 5.6 is called acid rain
• Acid rain is linked to damage in ecosystems and structures
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What Causes Acid Rain?• Many natural and pollutant gases dissolved in the air
are nonmetal oxidesCO2, SO2, NO2
• Nonmetal oxides are acidicCO2(g) + H2O(l) H2CO3(aq)
2 SO2(g) + O2(g) + 2 H2O(l) 2 H2SO4(aq)
4 NO2(g) + O2(g) + 2 H2O(l) 4 HNO3(aq)
• Processes that produce nonmetal oxide gases as waste increase the acidity of the rainnatural – volcanoes and some bacterial actionman-made – combustion of fuel
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pH of Rain in Different Regions
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Weather Patterns
• The prevailing winds in the United States travel west to east
• Weather patterns may cause rain to be acidic in regions other than where the nonmetal oxide is produced
• Much of the northeast United States has rain of very low pH, even though it has very low sulfur emissions, due in part to the general weather patterns
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Sources of SO2 from Utilities
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Damage from Acid Rain
• Acids react with metals, and materials that contain carbonates
• Acid rain damages bridges, cars, and other metallic structures
• Acid rain damages buildings and other structures made of limestone or cement
• Acidifying lakes affects aquatic life • Soil acidity causes more dissolving of minerals
and leaching more minerals from soil making it difficult for trees
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Damage from Acid Rain
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Acid Rain Legislation
• 1990 Clean Air Act attacks acid rainforces utilities to reduce SO2
• Result is acid rain in the Northeast stabilized and beginning to be reduced
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