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Chapter 6 Problems

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Title: Chapter 6 Problems


1
Chapter 6 Problems
  • 6.19, 6.21, 6.24
  • 6-29, 6-31, 6-39, 6.41
  • 6-42, 6-48,

2
6-19.
  • A solution contains 0.0500 M Ca2 and 0.0300 M
    Ag. Can 99 of Ca2 be precipitated by sulfate
    without precipitating Ag? What will be the
    concentration of Ca2 when Ag2SO4 begins to
    precipitate?

3
6-19.
  • A solution contains 0.0500 M Ca2 and 0.0300 M
    Ag. Can 99 of Ca2 be precipitated by sulfate
    without precipitating Ag? What will be the
    concentration of Ca2 when Ag2SO4 begins to
    precipitate?

Ca2 at equilibrium
CaSO4 ? Ca2 SO42- Ksp 2.4 x 10-5
0.000500SO42-
CaSO4 ? Ca2 SO42- Ksp 2.4 x 10-5
Ca2SO42-
SO42- 0.048 M
Sep. is NOT feasible
QgtK
Ag2SO4 ? 2Ag SO42- Ksp 1.5 x 10-5
Q Ag2SO42-
Q 0.0320.000500
Q 4.3 x 10-5
4
6-19.
  • A solution contains 0.0500 M Ca2 and 0.0300 M
    Ag. Can 99 of Ca2 be precipitated by sulfate
    without precipitating Ag? What will be the
    concentration of Ca2 when Ag2SO4 begins to
    precipitate?

Ag2SO4 ? 2Ag SO42- Ksp 1.5 x 10-5
K/Ag22 SO42-
1.5 x 10-5/0.03002 SO42-
1.67 x 10-2 SO42-
Find Ca2
CaSO4 ? Ca2 SO42- Ksp 2.4 x 10-5
Ca21.67 x 10-2
Ca2 0.0014 M
About 2.8 remains in solution
5
6.21
  • If a solution containing 0.10 M Cl-, Br-, I- and
    Cr2O42- is treated with Ag, in what order will
    the anions precipitate?
  • AgCl ? Ag Cl- Ksp 1.8 x 10-10AgCl
  • AgBr ? Ag Br- Ksp 5.0 x 10-13AgBr
  • AgI ? Ag I- Ksp 8.3 x 10-17AgI
  • Ag2CrO4 ? 2Ag CrO4- Ksp 1.2 x
    10-12Ag2Cl
  • AgCl ? Ag Cl- Ksp 1.8 x 10-10Ag0.1
  • AgBr ? Ag Br- Ksp 5.0 x 10-13Ag0.1
  • AgI ? Ag I- Ksp 8.3 x 10-17Ag0.1
  • Ag2CrO4 ? 2Ag CrO4- Ksp 1.2 x
    10-12Ag20.1

1.8 x 10-9Ag 5.0 x 10-12Ag 8.3 x
10-16Ag 3.5 x 10-6Ag
SOLVE for Ag required at equilibrium
6
6-24.
SnCl2(aq)
  • The cumulative formation constant for SnCl2(aq)
    in 1.0 M NaNO3 is b212. Find the concentration
    of SnCl2 for a solution in which the
    concentration of Sn2 and Cl- are both somehow
    fixed at 0.20 M.

Sn2 (aq) 2Cl- (aq) ? SnCl2 (aq) b212
b212
7
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8
Complex Formation
  • complex ions (also called coordination ions)
  • Lewis Acids and Bases
  • acid gt electron pair acceptor (metal)
  • base gt electron pair donor (ligand)

9
Effects of Complex Ion Formation on Solubility
  • Consider the addition of I- to a solution of Pb2
    ions

Pb2 I- PbI
PbI I- PbI2 K2 1.4 x 101
PbI2 I- PbI3- K3 5.9
PbI3 I- PbI42- K4 3.6
10
Effects of Complex Ion Formation on Solubility
  • Consider the addition of I- to a solution of Pb2
    ions

Pb2 I- ltgt PbI
PbI I- ltgt PbI2 K2 1.4 x 101
Pb2 2I- ltgt PbI2 K ?
11
Effects of Complex Ion Formation on Solubility
  • Consider the addition of I- to a solution of Pb2
    ions

Pb2 I- PbI
PbI I- PbI2 K2 1.4 x 101
PbI2 I- PbI3- K3 5.9
PbI3 I- PbI42- K4 3.6
12
Acids and Bases Equilibrium
  • Section 6-7

13
Strong Bronsted-Lowry Acid
  • A strong Bronsted-Lowry Acid is one that donates
    all of its acidic protons to water molecules in
    aqueous solution. (Water is base electron donor
    or the proton acceptor).
  • HCl as example

14
Strong Bronsted-Lowry Base
  • Accepts protons from water molecules to form an
    amount of hydroxide ion, OH-, equivalent to the
    amount of base added.
  • Example NH2- (the amide ion)

15
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16
Question
  • Can you think of a salt that when dissolved in
    water is not an acid nor a base?
  • Can you think of a salt that when dissolved in
    water IS an acid or base?

17
Weak Bronsted-Lowry acid
  • One that DOES not donate all of its acidic
    protons to water molecules in aqueous solution.
  • Example?
  • Use of double arrows! Said to reach equilibrium.

18
Weak Bronsted-Lowry base
  • Does NOT accept an amount of protons equivalent
    to the amount of base added, so the hydroxide ion
    in a weak base solution is not equivalent to the
    concentration of base added.
  • example
  • NH3

19
Common Classes of Weak Acids and Bases
  • Weak Acids
  • carboxylic acids
  • ammonium ions
  • Weak Bases
  • amines
  • carboxylate anion

20
Equilibrium and Water
  • Question Calculate the Concentration of H and
    OH- in Pure water at 250C.

21
EXAMPLE Calculate the Concentration of H and
OH- in Pure water at 250C.
  • H2O H OH-

Initial liquid - -
Change -x x x
Equilibrium Liquid-x x x
Kw HOH- ?
KW(X)(X) ?
22
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23
EXAMPLE Calculate the Concentration of H and
OH- in Pure water at 250C.
  • H2O H OH-

Initial liquid - -
Change -x x x
Equilibrium Liquid-x x x
Kw HOH- 1.01 X 10-14
KW(X)(X) 1.01 X 10-14
(X) 1.00 X 10-7
24
Example
  • What is the concentration of OH- in a solution of
    water that is 1.0 x 10-3 M in H (_at_ 25 oC)?

From now on, assume the temperature to be 25oC
unless otherwise stated.
Kw HOH-
1 x 10-14 1 x 10-3OH-
1 x 10-11 OH-
25
pH
  • -3 -----gt 16
  • pH pOH - log Kw pKw 14.00

26
Is there such a thing as Pure Water?
  • In most labs the answer is NO
  • Why?
  • A century ago, Kohlrausch and his students found
    it required to 42 consecutive distillations to
    reduce the conductivity to a limiting value.

CO2 H2O HCO3- H
27
Weak Acids and Bases
Ka
  • HA H A-

Kas ARE THE SAME
28
Weak Acids and Bases
Kb
  • B H2O BH OH-

29
Relation Between Ka and Kb
30
Relation between Ka and Kb
  • Consider Ammonia and its conjugate acid.

31
Example
  • The Ka for acetic acid is 1.75 x 10-5. Find Kb
    for its conjugate base.

Kw Ka x Kb
32
Example
  • Calculate the hydroxide ion concentration in a
    0.0100 M sodium hypochlorite solution.
  • OCl- H2O ? HOCl OH-

The acid dissociation constant 3.0 x 10-8
33
1st Insurance Problem
  • Challenge on page 120

34
Chapter 8
  • Activity

35
Write out the equilibrium constant for the
following expression
  • Fe3 SCN- D Fe(SCN)2

Q What happens to K when we add, say KNO3 ?
A Nothing should happen based on our K, our K
is independent of K NO3-
36
K decreases when an inert salt is added!!! Why?
37
8-1 Effect of Ionic Strength on Solubility of
Salts
  • Consider a saturated solution of Hg2(IO3)2 in
    pure water. Calculate the concentration of
    mercurous ions.
  • Hg2(IO3)2(s) D Hg22 2IO3- Ksp1.3x10-18

some - - -x x 2x some-x x 2x
I C E
A seemingly strange effect is observed when a
salt such as KNO3 is added. As more KNO3 is added
to the solution, more solid dissolves until
Hg22 increases to 1.0 x 10-6 M. Why?
38
Increased solubility
  • Why?
  • Complex Ion?
  • No
  • Hg22 and IO3- do not form complexes with K or
    NO3-.
  • How else?

39
The Explanation
  • Consider Hg22 and the IO3-

Electrostatic attraction
-
2
40
The Explanation
  • Consider Hg22 and the IO3-

Electrostatic attraction
-
2
Hg2(IO3)2(s) The Precipitate!!
41
The Explanation
  • Consider Hg22 and the IO3-

NO3-
K
NO3-
K
NO3-
NO3-
Electrostatic attraction
K
-
K
2
NO3-
NO3-
NO3-
NO3-
K
K
NO3-
NO3-
Add KNO3
42
The Explanation
  • Consider Hg22 and the IO3-

NO3-
K
K
NO3-
NO3-
NO3-
K
-
K
2
NO3-
NO3-
NO3-
K
K
NO3-
NO3-
NO3-
Hg22 and IO3- cant get CLOSE ENOUGH to form
Crystal lattice
Or at least it is a lot Harder to form crystal
lattice
43
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44
The potassium hydrogen tartrate example
45
Alright, what do we mean by Ionic strength?
  • Ionic strength is dependent on the number of ions
    in solution and their charge.
  • Ionic strength (m) ½ (c1z12 c2z22 )

Or Ionic strength (m) ½ S cizi2
46
Examples
  • Calculate the ionic strength of (a) 0.1 M
    solution of KNO3 and (b) a 0.1 M solution of
    Na2SO4 (c) a mixture containing 0.1 M KNO3 and
    0.1 M Na2SO4.

(m) ½ (c1z12 c2z22 )
47
Alright, thats great but how does it affect the
equilibrium constant?
  • Activity Ac Cgc
  • AND

48
Relationship between activity and ionic strength
Debye-Huckel Equation
m ionic strength of solution g activity
coefficient Z Charge on the species x a
effective diameter of ion (nm)
2 comments
  1. What happens to g when m approaches zero?
  2. Most singly charged ions have an effective radius
    of about 0.3 nm

Anyway we generally dont need to calculate g
can get it from a table
49
Activity coefficients are related to the hydrated
radius of atoms in molecules
50
Relationship between m and g
51
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53
Back to our original problem
  • Consider a saturated solution of Hg2(IO3)2 in
    pure water. Calculate the concentration of
    mercurous ions.
  • Hg2(IO3)2(s) D Hg22 2IO3- Ksp1.3x10-18

At low ionic strengths g -gt 1
54
Back to our original problem
  • Consider a saturated solution of Hg2(IO3)2 in
    pure water. Calculate the concentration of
    mercurous ions.
  • Hg2(IO3)2(s) D Hg22 2IO3- Ksp1.3x10-18

In 0.1 M KNO3 - how much Hg22 will be dissolved?
55
Back to our original problem
  • Consider a saturated solution of Hg2(IO3)2 in
    pure water. Calculate the concentration of
    mercurous ions.
  • Hg2(IO3)2(s) D Hg22 2IO3- Ksp1.3x10-18

56
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