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Arrhenius Definition An acid is a substance which forms H + ions as the only positive ion in aqueous solution. An alkali is a substance which forms OH - ions as the only negative ion in aqueous solution. A base is an insoluble hydroxide.

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Arrhenius Definition. An acid is a substance which forms H + ions as the only positive ion in aqueous solution. An alkali is a substance which forms OH - ions as the only negative ion in aqueous solution. A base is an insoluble hydroxide. The Brønsted-Lowry Concept of Acids and Bases. - PowerPoint PPT Presentation

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Page 1: Arrhenius Definition

Arrhenius Definition

An acid is a substance which forms H+ ions as the only positive ion in aqueous solution.

An alkali is a substance which forms OH- ions as the only negative ion in aqueous solution.A base is an insoluble hydroxide.

Page 2: Arrhenius Definition

The Brønsted-Lowry Concept of Acids and Bases

An acid is a proton donor.

A base is a proton acceptor.

Johannes Nicolaus Brønsted Thomas Martin Lowry

Page 3: Arrhenius Definition

An acid is an electron acceptor.

The Lewis Concept of Acids and Bases

A base is an electron donor.

Gilbert Newton Lewis (October 23, 1875 – March 23, 1946)

Page 4: Arrhenius Definition

pH = - log [H+]

The pH of distilled water is 7, this is neutral. Any solution with a pH below 7 (i.e. pH 1.0 to pH 6.9) is an acid and any solution with a pH above 7 (i.e. pH 7.1 to pH 14) is an alkali.Acidic solutions have a pH between 1 and 6.9

Alkaline solutions have a pH between 7.1 and 14.

Neutral solutions are neither acidic nor alkaline so their pH is 7.

Page 5: Arrhenius Definition

Acids all produce Hydrogen ions (H+). Acids like Hydrochloric acid produce lots of Hydrogen ions; this is because when Hydrogen Chloride gas dissolves in water the molecules of Hydrogen Chloride dissociate into Hydrogen ions and Chloride ions.

HCl(aq) = H+ + Cl- Vant Hoff factor =2

The important fact here is that every HCl that splits up produces 1 H+ so 2 moles of HCL will produce 2 moles of H+

Page 6: Arrhenius Definition

Water also dissociates to produce ions, this time it is Hydrogen ions and Hydroxyl ions.H2O(l) = H+ + OH-

Sodium Hydroxide also dissociates to produce ions when it is dissolved in water, this time it is Sodium ions and Hydroxyl ions.NaOH(aq) = Na+ + OH-

Page 7: Arrhenius Definition

In each case we can measure or calculate the concentration of Hydrogen ions present. We use the symbol [H+], we use square brackets to mean that it is the concentration of Hydrogen ions.

In a 1 molar HCl(aq) Hydrogen Chloride solution known as Hydrochloric acid[H+] = 0.01 = pH 2

In H2O(l) water [H+] = 0.0000001 = pH 7

In NaOH(aq) Sodium Hydroxide solution [H+] = 0.00000000000001 = pH 14 

Page 8: Arrhenius Definition

The Dissociation of Water

2H2O(l) H3O+(aq) + OH-(aq)

Page 9: Arrhenius Definition

0 1 2 3 4 5 6 7 8 9 10 11 12 13 14

Strong acid weak acid Strong alkaliweak alkali

Crossword

Page 10: Arrhenius Definition

pH + pOH must always = 14

Page 11: Arrhenius Definition

Brønsted-LowryA base is a proton

acceptor.An acid is a proton

donor.

Arrhenius DefinitionAn acid is a substance which

forms H+ ions as the only positive ion in aqueous solution

Neutralization needs equal amounts of

H+ & OH-

Always makes water and a salt.

Using Titration allows you to work out the Concentration

of a an acid or alkaliProviding you know 3 of the

items belowM1V1 = M2V2

pH = -log [H3O+]

pH + pOH = 14

[H3O+] x [OH-]=1 x 10-14

Acids

Page 12: Arrhenius Definition

Acid Alkali Salt Water

Neutralization

To makeNeutral

Neutral

Aqueous

Page 13: Arrhenius Definition

Adding Acid to Alkali

0 1 2 3 4 5 6 7 8 9 10 11 12 13 14

Oiy! come over here and I’ll rip your hydroxide

off!

You come here it’s just as far!

You acid breathed heathen!

Page 14: Arrhenius Definition

Acid  -  A substance that has the potential to donate a proton (H+) or accept an electron pair. Base  -  A substance that can accept a proton, release OH-, or donate an electron pair.Arrhenius Model  -  Arrhenius proposed that acids are substances that produce protons, H+, in aqueous solution, whereas bases produce hydroxide ions, OH-, in aqueous solution. Bronsted-Lowry Definition  -  Bronsted and Lowry define an acid as a proton (H+) donor and a base as a proton acceptor. Compare this model with the Arrhenius Model and the Lewis definition. Lewis Definition  -  Lewis defined an acid as an electron pair acceptor and a base as an electron pair donor. Compare his model with the Arrhenius model and the Bronsted-Lowry definition.

Page 15: Arrhenius Definition

pH + pOH always equals

1 14

Page 16: Arrhenius Definition

I’m afraid you’re wrong this time

Try Again

Page 17: Arrhenius Definition

pH + pOH always equals

1 14

Page 18: Arrhenius Definition

pH + pOH always equals 14

“A base is a proton acceptor” is a definition by

Bronsted - Lowry Lewis

Page 19: Arrhenius Definition

I’m afraid you’re wrong this time

Try Again

Page 20: Arrhenius Definition

0.001 M NaOH has a pH of

11 3

pH + pOH always equals 14

“A base is a proton acceptor” is a definition by

Page 21: Arrhenius Definition

I’m afraid you’re wrong this time

Try Again

Page 22: Arrhenius Definition

0.001 M NaOH has a pH of 11

pH + pOH always equals 14

“A base is a proton acceptor” is a definition by Bronsted Lowry

Page 23: Arrhenius Definition

The Proton in Water: Arrhenius TheoryAn acid as a substance that ionizes in water to give hydrogen ions, and a base as a substance that ionizes in water to give hydroxide ions.

Hydrochloric acid, HCl, is a strong acid, and is very soluble in water. It dissociates into its component ions in the following manner: HCl (g) H+ (aq) + Cl- (aq) The hydrogen ion interacts strongly with a lone pair of electrons on the oxygen of a water molecule. The resulting ion, H3O+ is called the hydronium ion.

Page 24: Arrhenius Definition

 

Strong acids are so named because they react completely with water, leaving no undissociated molecules in solution.

Consequently, [H+] normally equals the original concentration of the acid x VHF

For example, in a 0.10 M aqueous solution of the strong acid, nitric acid,

[H+] = 0.10 = 0.1M pH = 1

Page 25: Arrhenius Definition

HNO3 H+ NO3-

Dissociating

Page 26: Arrhenius Definition

HNO3 H+ NO3-

DissociatingX

X

Page 27: Arrhenius Definition
Page 28: Arrhenius Definition
Page 29: Arrhenius Definition

The Brønsted-Lowry Concept of Acids and Bases

An acid is a proton donor.

A base is a proton acceptor.

Johannes Nicolaus Brønsted Thomas Martin Lowry

Page 30: Arrhenius Definition

Conjugate Acid-Base PairsConjugate means having a common

derivation, linked.Let's look at the reaction of NH3 and H2O

again: NH3 + H2O NH4

+ + OH- The reverse of this reaction is:

NH4+ + OH- NH3 + H2O

In this case, NH4+ acts as an acid which

donates a proton to OH-.OH- acts as a base.

Page 31: Arrhenius Definition
Page 32: Arrhenius Definition

Vinegar is a weak acid

CH3COOH + H2O CH3COO-- + H3O+

Write the formula of each of the following

The Acid

The base

The conjugate acid

The conjugate base

Page 33: Arrhenius Definition

HA + H2O

H3O+ + A-

If HA is a strong acid because it gives up its proton readily, then A- is a weak base because it has little affinity for the proton. If HA is a weak acid because it donates very few protons to the water, then A- has a high affinity for a proton, and A- is a stronger base than water.

H3O+ + A-

HA + H2O

Page 34: Arrhenius Definition

Writing acid equilibrium equations

The Ka for any acid solution in equilibrium:

HX (aq) H+ (aq) + X- (aq)is defined as:

Page 35: Arrhenius Definition

ACIDIC solutions are formed when an acid transfers a proton to water. The reaction of HCl with water can be written in either of the following ways:

HCl (aq) + H2O (l) H3O+ (aq) + Cl- (aq) HCl (aq) H+ (aq) + Cl- (aq)

Page 36: Arrhenius Definition

acid-base reactions are written as HX (aq) X- (aq) + H+ (aq). and that others have been written as

HX (aq) + H2O (l) X- (aq) + H3O+ (aq)

Page 37: Arrhenius Definition

The exclusion of pure solids and liquids from equilibrium constant expressions such as Ka is especially important here because it makes the equilibrium expressions for these two reactions the same, provided that H+ and H3O+ are considered to be the same. Thus, either form of the acid-base equilibrium equation can be used.

Page 38: Arrhenius Definition

. Common Strong Acids and Bases

Acids Bases

HCl - hydrochloric acid VHF 2NaOH - sodium hydroxide HNO3 - nitric acid KOH - potassium hydroxide H2SO4 - sulfuric acid Ca(OH)2 - calcium hydroxide  

Page 39: Arrhenius Definition

 

Most substances that are acidic in water are actually weak acids. Because weak acids

dissociate only partially in aqueous solution, an equilibrium is formed between the acid and its ions. The ionization equilibrium is given by:

HA(aq) H+(aq) + A-(aq)

where X- is the conjugate base. For calculation purposes, the following is

assumed:

Page 40: Arrhenius Definition
Page 41: Arrhenius Definition

 

The equilibrium constant is then:

Ka= { [H+][A-] / [HA] }

Products/reactants

 

Page 42: Arrhenius Definition

Calculating the pH for Solutions of Weak Acids

Calculate the pH of a 0.10 M solution of acetic acid. If the Ka = 1.8 x 10-5.

STEP 1: Write the ionization equilibrium for acetic acid: HC2H3O2 (aq) H+ (aq) + C2H3O2

- (aq)

STEP 2: Create an I.C.E. grid, and determine the concentration from information provided in the problem: HC2H3O2 (aq) H+ (aq) + C2H3O2

- (aq) 

Page 43: Arrhenius Definition

HC2H3O2 H+ C2H3O2-

INITIAL 0.10M 0 0

CHANGE -xM+xM

+xM

EQUILIBRIUM

(0.10 - x) M

xM xM

HC2H3O2 H+ C2H3O2- +

Page 44: Arrhenius Definition

STEP 3: Substitute the equilibrium concentrations into the equilibrium constant expression: The equilibrium constant expression is: Ka = { [H+][C2H3O2

-] / [HC2H3O2] }

Ka = { (x)(x) / (0.10 - x) } = 1.8 x 10-5 This equation has only one unknown and can be solved using the quadratic formula. However, we can make things easier:

Page 45: Arrhenius Definition

STEP 4: Remove the denominator x as it is very small compared to the initial conc of the acid The equation becomes: 1.8 x 10-5 = {(x)(x) / 0.10}1.8 x 10-5 = {X2/ 0.10}

0.1 x 1.8 x 10-5 = {X2/ 0.10} x 0.1

1.8 x 10-6 = X2

x = 1.3 x 10-3 M = [H+].

Page 46: Arrhenius Definition

STEP 5: Now we find pH: pH = -log(1.3 x 10-3M)pH = 2.89

If you need to find the pH of a weak base its exactly the same process only you would calculate pOH and then subtract that value from 14 to find the pH 

Page 47: Arrhenius Definition
Page 48: Arrhenius Definition

         2.

Identify a conjugate acid-base pair in the reaction NH3 + H2O ‹–› NH4

+ + OH-

   a.  NH3 and OH-  

  b.  H2O and OH-  

  c.   H2O and NH4+  

  d.  NH3 and H2O  

Page 49: Arrhenius Definition

  3.

Compared to strong acids, weak acids produce __________ ions and conduct electricity __________ efficiently.    a.   fewer, more    b.   more, more    c.   fewer, less    d.   more, less  

Page 50: Arrhenius Definition

4. A 0.001M solution of HCl is ____________.    a.   a dilute acid solution    b.   neutral    c.   a weak acid solution    d.   a concentrated acid solution

Page 51: Arrhenius Definition

Calculate the pH of a solution that has a [OH-] = 2.50 x 10-4M.    a.   -3.6   b.   10.4    c.   0.4    d.   3.6  

Page 52: Arrhenius Definition

Calculate the H+ ion and OH- ion concentrations in a 0.50M solution of HBr.    a.  [H+] = 0.50M and [OH-] = 2.0M    b.  [H+] = 1.0 x 10-7M and [OH-] = 1.0 ´ 10-7M    c.  [H+] = 0.50M and [OH-] = 0.50M    d.  [H+] = 0.50M and [OH-] = 2.0 x 10-14M  

Page 53: Arrhenius Definition

If ka for the reaction H2A 2H+ + A- is equal to 0.002. If 1 mole of H2A is dissolved into a 1 liter of water. What will be the expression for Ka at equilibrium?

Page 54: Arrhenius Definition

If ka for the reaction H2A 2H+ + A- is equal to 0.002. If 1 mole of H2A is dissolved into a 1 liter of water. What will be the expression for Ka at equilibrium?

Page 55: Arrhenius Definition

Buffers Key points

Buffers can be thought of as two reactions occurring simultaneouslyFirst is a weak acid or base in equilibrium with waterAnd second a fully dissociated salt of that acid or base Both of these produce the same conjugate ion (A-) 

Page 56: Arrhenius Definition

Buffers

• Buffers are made up of a weak acid or weak base mixed with a salt of that acid or base.

• Eg ethanoic acid and sodium ethanoate

Lets see how that works

Page 57: Arrhenius Definition

HA A- H+

NaA A- Na+

The Salt completely dissociates Increasing the Conc of the conjugate base

Page 58: Arrhenius Definition

HA H+ A--

Page 59: Arrhenius Definition

HA A- H+

A-

At first this will reduce the amount of H+ so that the Equilibrium balance is restored

Page 60: Arrhenius Definition

HA A- H+

So what happens to this balance when more acid is added

Page 61: Arrhenius Definition

HA A- H+

Page 62: Arrhenius Definition

HA A- H+

Page 63: Arrhenius Definition

HA A- H+

So what happens to this balance when base is added

So the base reacts with the protons. Then the HA dissociates to re-establish the equilibrium

Page 64: Arrhenius Definition

But the first reaction is in equilibrium and has a balance between HA and A-And the second once it happens is irreversible So this gives the following balance  When H+ is added it reacts with A- and forms HA  When OH is added it reacts with H+ and produced water

Page 65: Arrhenius Definition

This means the H+ is used up so more HA dissociates to replace the H+ restoring the pHHow do we calculate the pH of a buffer solution?  

How to calculate pH of buffer solution containing both acid and conjugate base?

Or

(note that due to sign change [A-] was moved to nominator).

This is so called Henderson-Hasselbalch equation (or buffer equation). It can be used for pH calculation of solution containing pair of acid and conjugate base - like HA/A-, HA-/A2- or B+/BOH. For solutions of weak bases sometimes it s more convenient to use equation in the formBoth equations are perfectly equivalent and interchangeable. Example Problem Applying the Henderson-Hasselbalch EquationCalculate the pH of a buffer solution made from 0.20 M HC2H3O2 and 0.050 M C2H3O2

- that has an acid dissociation constant for HC2H3O2 of 1.8 x 10-5. Solve this problem by plugging the values into the Henderson-Hasselbalch equation for a weak acid and its conjugate base. pH = pKa + log ([A-]/[HA]) pH = pKa + log ([C2H3O2

-] / [HC2H3O2]) pH = -log (1.8 x 10-5) + log (0.50 M / 0.20 M) pH = -log (1.8 x 10-5) + log (2.5) pH = 4.7 + 0.40 pH = 5.1

Page 66: Arrhenius Definition

This is so called Henderson-Hasselbalch equation (or buffer equation). It can be used for pH calculation of solution containing pair of acid and conjugate base - like HA/A-, HA-/A2- or B+/BOH. For solutions of weak bases sometimes it s more convenient to use equation in the formBoth equations are perfectly equivalent and interchangeable. 

Page 67: Arrhenius Definition

Example Problem Applying the Henderson-Hasselbalch EquationCalculate the pH of a buffer solution made from 0.20 M HC2H3O2 and 0.50 M C2H3O2

- that has an acid dissociation constant for HC2H3O2 of 1.8 x 10-5.

pH = pKa + log ([A-]/[HA]) pH = pKa + log ([C2H3O2

-] / [HC2H3O2]) pH = -log (1.8 x 10-5) + log (0.50 M / 0.20 M) pH = -log (1.8 x 10-5) + log (2.5) pH = 4.7 + 0.40 pH = 5.1

Page 68: Arrhenius Definition

or

Page 69: Arrhenius Definition

or

Concentration of added salt ( conjugate base)

Concentration of weak acid (undissociated)

Page 70: Arrhenius Definition

buffer capacity: the amount of an acid or base that can be added to

a volume of a buffer solution before its pH changes

significantly.

Page 71: Arrhenius Definition

Titrations

Page 72: Arrhenius Definition

One of the most common types of question that occur from the topic of acids and bases are titration questions.. This is because it combined your knowledge of acids with your skills in balancing equations, calculating concentrations and finding which aqueous ions will form. So today we will review titration calculations and improve all the skill required to solve themSo what tools will we need Concentration = moles/volume@ neutralization [H+] = [OH-]So Mole H+ = Moles OH-

Volume H+ Volume OH-

This is commonly written as M1/V1 = M2/V2 ne of the most common types of question that occur from the topic of acids

Page 73: Arrhenius Definition

10.0 cm3 of a solution of potassium hydroxide was titrated with a 0.10 M solution of hydrochloric acid. 13.5 cm3 of the acid was required for neutralization. Calculate the concentration of the potassium hydroxide solution.Step 1Write down everything you know. Placing the one you know most about on the left (you don’t have to do this, but its just a good idea).  Hydrochloric Potassium Acid hydroxideV = 13.5 cm3 V = 10.0 cm3

C = 0.10 M C = TBD

Page 74: Arrhenius Definition

10.0 cm3 of a solution of potassium hydroxide was titrated with a 0.10 M solution of hydrochloric acid. 13.5 cm3 of the acid was required for neutralization. Calculate the concentration of the potassium hydroxide solution.

Step 2Write the equation or as much as you know about it.HCl(aq) + KOH(aq) → KCl(aq) + H2O(l)

This is necessary to check out the ratios of reactants – in this case 1:1 so we don’t have to worry about any ratios.

Page 75: Arrhenius Definition

Step 3 make a table

 Step 4Find all missing values 

HCl KOH

R

n

C 0.10 ?

V 13.5 10.0

HCl KOH

R 1 1

n 0.00135 0.00135

C 0.10 ?

V 13.5 10.0

Page 76: Arrhenius Definition

Step 5Work out the concentration of the potassium hydroxide.Concentration = 0.135 M 

Page 77: Arrhenius Definition

How does a mole hide from an owl?

It uses gRound CoVer

Page 78: Arrhenius Definition

How does a mole hide from an owl?

It uses gRound CoVerR n C V

Page 79: Arrhenius Definition

H+ OH-

R n C V

Page 80: Arrhenius Definition

How does a mole hide from an owl?

It uses gRound CoVerR n C V

Page 81: Arrhenius Definition