Worksheet – Polyprotic Acids and Salt Solutions, Exercises of Chemistry

Worksheet 20 for Polyprotic Acids and Salt Solutions which are acid and base.

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Worksheet 20 – Polyprotic Acids and Salt Solutions
Ka Acid Base Kb
strong acid HNO3, HI, HCl, etc NO3-, I-, Cl-, etc negligible basicity
1.3 x 10-2 HSO4- SO
42- 7.7 x 10-13
7.1 x 10-4 HNO2 NO
2- 1.4 x 10-11
6.8 x 10-4 HF F
- 1.5 x 10-11
1.8 x 10-5 CH3COOH CH3COO- 5.6 x 10-10
4.5 x 10-7 H
2CO3 HCO
3- 2.3 x 10-8
9 x 10-8 H
2S HS
- 1.1 x 10-7
5.6 x 10-10 NH4+ NH
3 1.8 x 10-5
6.2 x 10-10 HCN CN- 1.6 x 10-5
4.7 x 10-11 HCO3- CO
32- 1.8 x 10-4
1 x 10-17 HS- S
2- 1 x 103
negligible acidity Li2O, NaOH O2-, OH- strong base
Salts are ionic compounds which dissociate in water to produce ions. They are formed
in the neutralization reaction between acids and bases. Depending on the nature of the
acids and bases (strong or weak), the solutions of the salts will be acidic, basic or
neutral.
1. Decide which of the following salts will form acidic, basic or neutral solutions
when dissolved in water. (Hint: look at the acids and bases that formed them)
For example: KCH3COO was formed in the reaction between KOH and
CH3COOH
KOH is a strong base. Its conjugate acid, K+, has negligible acidity and will
leave the pH at 7.00, a neutral solution.
CH3COOH is a weak acid, making its conjugate base, CH3COO- a relatively
strong base. It will produce a basic solution.
a) KF b) KCN
basic basic
c) NaNO3 d) RbI
neutral neutral
e) NH4NO3 f) Na
2CO3
acidic basic
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pf4
pf5
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Worksheet 20 – Polyprotic Acids and Salt Solutions

K a Acid Base K b strong acid HNO 3 , HI, HCl, etc NO 3 - , I - , Cl-, etc negligible basicity 1.3 x 10 -2^ HSO 4 -^ SO 4 2-^ 7.7 x 10 - 7.1 x 10 -4^ HNO 2 NO 2 -^ 1.4 x 10 - 6.8 x 10 -4^ HF F-^ 1.5 x 10 - 1.8 x 10 -5^ CH 3 COOH CH 3 COO -^ 5.6 x 10 - 4.5 x 10 -7^ H 2 CO 3 HCO 3 -^ 2.3 x 10 - 9 x 10-8^ H 2 S HS-^ 1.1 x 10 - 5.6 x 10 -10^ NH 4 +^ NH 3 1.8 x 10 - 6.2 x 10 -10^ HCN CN-^ 1.6 x 10 - 4.7 x 10 -11^ HCO 3 -^ CO 3 2-^ 1.8 x 10 - 1 x 10-17^ HS-^ S2-^ 1 x 10^3 negligible acidity Li 2 O, NaOH O2-, OH-^ strong base

Salts are ionic compounds which dissociate in water to produce ions. They are formed in the neutralization reaction between acids and bases. Depending on the nature of the acids and bases (strong or weak), the solutions of the salts will be acidic, basic or neutral.

  1. Decide which of the following salts will form acidic , basic or neutral solutions when dissolved in water. (Hint: look at the acids and bases that formed them) For example: KCH 3 COO was formed in the reaction between KOH and CH 3 COOH

KOH is a strong base. Its conjugate acid, K+^ , has negligible acidity and will leave the pH at 7.00, a neutral solution.

CH 3 COOH is a weak acid , making its conjugate base, CH 3 COO -^ a relatively strong base. It will produce a basic solution.

a) KF b) KCN

basic basic

c) NaNO 3 d) RbI

neutral neutral

e) NH 4 NO 3 f) Na 2 CO (^3)

acidic basic

  1. Rank the following 0.1 M aqueous salt solutions in order of increasing pH. (Hint: write out the reactions of the salts + water)

a) KNO 3 K 2 SO 4 K 2 S neutral basic (Kb = 7.7x10-13^ ) basic (Kb = 1x10^3 ) strongest base

pH rank: KNO 3 < K 2 SO 4 < K 2 S

b) NH 4 NO 3 NaHSO 4 NaHCO 3 Na 2 CO (^3) acidic acidic basic basic Ka = 5.6x10-10^ Ka = 1.3x10-2^ Kb = 2.3x10-8^ Kb = 1.8x10- strongest acid strongest base

pH rank: NaHSO 4 < NH 4 NO 3 < NaHCO 3 < Na 2 CO 3

  1. In an experiment, it is found that the pHs of three salts, KX, KY and KZ are 7.0, 9.0 and 11.0. Arrange the acids, HX, HY and HZ in order of increasing acid strength. The strongest acid would have the weakest conjugate base. Weaker bases (at equal concentrations) will have lower pH values (they are less basic).

The base strengths must be X

-

< Y

-

< Z

-

The conjugate acids will have the reverse trend: HZ < HY < HX

  1. Calculate the pH of a 0.1 M NaCN solution.

Na +^ does not affect the pH of the solution

CN-^ is a weak base with Kb = 1.6x10 -

CN-^ + H 2 O ' HCN + OH-

[CN-] [HCN] [OH-]

Initial 0.10 0 0 Change -x +x +x Equil. 0.10 – x x x

[ ][ ] [ ] 3

2 5

− −

≈ ×

= × = ≈

x

x CN

HCN OH

K (^) b

log( 1. 3 103 ) 2. 9 = − =

= − × − =

pH

pOH

  1. A 0.10 M solution of KOC 6 H 5 has a pH of 11.40. Calculate the K a value for HOC 6 H 5. [OC 6 H 5 - ] [HOC 6 H 5 ] [OH-] Initial 0.10 0 0 Change -x +x +x Equil. 0.10 – x x x

[ ] 10 102.^602. 5 103

− = − = − = × −

OH^ pOH

pOH pH

[ ][ ]

[ ]

10 5

14

5 3

2 32

6 5

6 5

− −

− −

− −

= ×

×

×

= ×

− ×

×

b

w a

b

K

K

K

x

x OCH

HOC H OH

K

  1. What is the pH at the end of the following neutralization reactions?

a) 50.00 mL of 0.10 M CH 3 COOH combined with 50.00 mL of 0.10 M NaOH see #5; pH = 8.

b) 50.00 mL of 0.10 M NaOH combined with 50.00 mL of 0.1 M HCl H+^ + OH-^ Æ H 2 O

Since we begin with equal moles of both the strong acid and the strong base, they will neutralize each other. The final pH = 7

c) 50.0 mL of 0.10 M NH 3 combined with 50.00 mL of 0.10 M HCl This is numerically exactly the same as part a. The strong acid will be consumed entirely by reacting with NH 3 to form the conjugate acid (NH 4 +^ ). The conjugate acid will then react with water to yield an acidic solution.

So 0.0050 moles of NH 4 +^ will form, with a concentration of 0.050M and then react with water according to the equation NH 4 +^ + H 2 O ' NH 3 + H 3 O +

[NH 4 +^ ] [NH 3 ] [H 3 O +^ ] Initial 0.050 0 0 Change -x +x +x Equil. 0.050 – x x x

[ ][ ]

[ ]

6

2

4

(^1033)

≈ ×

= × = ≈

x

x NH

NH HO

K (^) a

pH = −log( 5. 3 × 10 −^6 )= 5. 3

  1. Four different bases, all at 0.10 M concentrations and 1.0 L volumes, are reacted with 100 mL of 1.00 M HNO 3. What are the pH values of the solutions after the reaction?

  2. 10 mol 1 Lsolution

  3. 00 molH molH 0. 100

  4. 10 mol 1 Lsolution

  5. 10 molCHCOOH mol base 1. 0 3

= × =

= × =

  • (^) L

L

a) CH 3 NH 2 ( K b = 4.4 x 10-4^ ) CH 3 NH 2 + HNO 3 Æ CH 3 NH 3 +^ + NO 3 - This initial reaction produces 0.10 mol CH 3 NH 3 +^ (weak acid) with a concentration of 0.10 mol / 1.1 L = 0.0909 M

By now, we should see the general trend (without drawing out the full ICE table), and solve immediately for the [H 3 O +^ ]

log ( 1. 4 10 ) 5. 8

[ ] 1. 4 10

6

6 3

2 11

11 4

14

=− × =

= ≈ ×

= × ≈

= ×

×

×

− −

pH

HO x

x K

K

K

K

a

b

w a

b) NH 3 ( K b = 1.8 x 10-5^ )

log ( 7. 1 10 ) 5. 1

[ ] 7. 1 10

6

6 3

2 10 5

14

=− × =

= ≈ ×

= × ≈

×

×

− −

pH

HO x

x K

K

K

b

w a

c) C 5 H 5 N ( K b = 1.7 x 10-9^ )

log ( 7. 3 10 ) 3. 1

[ ] 7. 3 10

4

4 3

2 6 9

14

=− × =

= ≈ ×

= × ≈

×

×

− −

pH

HO x

x K

K

K

b

w a

d) NaOH Strong acid + Strong base Æ H 2 O (assuming equal moles of each) pH = 7

c) Calculate the [HAsO 4 2-] by solving for K a.

K a2 = 8.0 x 10-8^ = [H 3 O +^ ][HAsO 4 2-] [H 2 AsO 4 - ]

[H 2 AsO 4 - ] [HAsO 4 -2^ ] [H 3 O +^ ] Initial 0.158 0 0. Change -y +y +y Equil. 0.158 – y y 0.158 + y

[ ][ ] [ ]

( )

(^8) ( 2 )

8

2 4

3

2 (^84) 2

a

a

y y K

y

y

y y H AsO

HAsO HO K

≈ × ≈

× ≈

= × = =

− + −

[HAsO 4 2-] = _ 8.0x10 -8 ____

d) Calculate the [AsO 4 3-] by solving for K a.

K a3 = 6.0 x 10-10^ = [H 3 O +^ ][AsO 4 3-] [HAsO 4 2-]

[HAsO 4 -2^ ] [AsO 4 -3^ ] [H 3 O +^ ] Initial 8.0x10 -8^0 0. Change -z +z +z Equil. 8.0x10 -8^ – z z 0.158 + z

[ ][ ] [ ]

( )

16

8

10

2 8 4

3

3 10 4 3

− −

− + −

≈ ×

×

× ≈

× −

= × = =

z

z

z

z z HAsO

AsO HO K (^) a

[AsO 4 3-] = _ 3.0x10 -16 _____

Use [H 2 AsO 4 - ] and [H 3 O +^ ] from part a)

Use [HAsO 4 2-] from part c) and [H 3 O +^ ] from part a)

  1. Ascorbic acid, H 2 C 6 H 6 O 6 is a diprotic acid, with K a1 = 1.0 x 10-5^ and K a2 = 5.0 x 10-^.

It is often abbreviated as H 2 Asc. Using this abbreviation:

a) Write out the equilibria of this acid with water.

H 2 Asc + H 2 O ' HAsc-^ + H 3 O +^ Ka1 = 1.0x10-

HAsc -^ + H 2 O ' Asc-2^ + H 3 O +^ Ka2 = 5.0x10-

b) Write all of the species that will exist in a 0.500 M solution of this weak acid, and label them as acids, bases or both

species acid/base [species] (^) e

i) H 2 Asc acid

ii) HAsc -^ both

iii) Asc-2^ base

iv) H 2 O both

v) H 3 O +^ acid (both?)

vi) OH-^ base (both?)

b) Calculate the equilibrium concentrations of all of these species (except H 2 O) and enter them in the table above. Using the previous results… [H 2 Asc] (^) eq ≈ [H 2 Asc] 0 ≈ 0.

[HAsc-] = [H 3 O +^ ] ≈ x [ ][ ] [ ] 3

2

2

(^53) 1

  1. 2 10

− + −

≈ ×

= × = ≈

x

x H Asc

HAsc HO K (^) a

[Asc -2^ ] ≈ y ≈ Ka 12 2 5.^010

= × −

Ka

This leaves only [OH-], which can be found using the product of hydronium and hydroxide ions: [H 3 O +^ ][OH-] = 1.0x10-

[ ] [ ]

12 3

14

3

14

  1. 5 10
  2. 2 10

− − (^) = × ×

×

×

HO

OH