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Title: Introduction to Electrochemistry


1
CHAPTER
18
Introduction to Electrochemistry
2
  • Oxidation ????
  • Reduction????
  • Reducing agent ???
  • ??????,????????
  • Oxidizing agent ???
  • ??????,????????

3
Example 18-1The following reactions are
spontaneous and thus proceed to the right, as
writtenWhat can we deduce regarding the
strengths of H, Ag, Cd2, Zn2 as electron
acceptors? (or oxidizing agents)
493
4
???????????
Figure 18-1 Photograph of a silver tree.
493
5
Galvanic Cell ?????
anode oxidation
cathode reduction
spontaneous redox reaction
19.2
6
Figure 18-2 (a)A galvanic cell at open circuit
495
7
(b) a galvanic cell doing work
495
8
(c) an electronlytic cell. ????
495
9
??????
18B-3 Representing Cells Schematically
  • Chemists frequently use a shorthand notation to
    describe electrochemical cells. The cell in
    Figure 18-2a, for example, is described by
  • single vertical line indicates a phase boundary,
    or interface, at which a potential develops.
  • The double vertical line represents two phase
    boundaries, one at each end of the salt bridge. A
    liquid-junction potential develops at each of
    these interfaces.

498
10
??(cathode)
??(anode)
11
Figure 18-3 Movement of charge in a galvanic
cell.
500
12
18C Electrode Potentials ??
??
  • The cell potential Ecell is related to the free
    energy of the reaction ?G by

499
13
  • If the reactants and products are in their
    standard states, the resulting cell potential is
    called the standard cell potential.
  • where R is the gas constant and T is the absolute
    temperature.

500
14
(a)
501
15
(b)
501
16
(c)
501
17
Figure 18-5 Cell potential in the galvanic cell
of Figure 18-4b as a function of time. The cell
current, which is directly related to the cell
potential, also decreases with the same time
behavior.
503
18
  • If we always follow this convention, the value of
    Ecell is a measure of the tendency of the cell
    reaction to occur spontaneously in the direction
    written from left to right.
  • the spontaneous cell reaction will occur.
  • we may write the cell potential Ecell as

19
18C-2 The Standard Hydrogen Reference Electrode
  • an electrode must be easy to construct,
    reversible, and highly reproducible in its
    behavior. The standard hydrogen electrode (SHE)
    meets these specifications and has been used
    throughout the world for many years as a
    universal reference electrode. It is a typical
    gas electrode.
  • The half-reaction responsible for the potential
    that develops at this electrode is

504
20
Figure 18-6 The hydrogen gas electrode.
By convention, the potential of the standard
hydrogen electrode is assigned a value of 0.000 V
at all temperatures.
505
21
Standard Electrode Potentials ??????
Zn (s) Zn2 (1 M) H (1 M) H2 (1 atm) Pt
(s)
Anode (oxidation)
Cathode (reduction)
19.3
22
18C-3 Electrode Potential and
Standard Electrode Potential
  • An electrode potential is defined as the
    potential of a cell in which the electrode in
    question is the right-hand electrode and the
    standard hydrogen electrode is the left-hand
    electrode.
  • The cell potential is
  • EAg is the potential of the silver electrode.

p.505
23
  • The standard electrode potential, E0, of a
    half-reaction is defined as its electrode
    potential when the activities of the reactants
    and products are all unity.
  • the E0 value for the half-reaction
  • the cell shown in Figure 18-7 can be represented
    schematically as

506
24
Figure 18-7 Measurement of the electrode
potential for an Ag electrode. If the silver ion
activity in the right-hand compartment is 1.00,
the cell potential is the standard electrode
potential of the Ag/Ag half-reaction.
506
25
  • This galvanic cell develops a potential of 0.799
    V with the silver electrode
  • the standard electrode potential is given a
    positive sign, and we write

506
26
18C-5 Effect of Concentration on Electrode
Potentials The Nernst
Equation
  • Consider the reversible half-reaction

508
27
  • E0 the standard electrode potential, which is
    characteristic for each half-reaction
  • R the ideal gas constant, 8.314 J K-1 mol-1
  • T temperature, K
  • n number of moles of electrons that appears in
    the half-reaction for the electrode process as
    written
  • F the faraday 96,485 C (coulombs) per mole of
    electrons
  • If we substitute numerical values for the
    constants, convert to base 10 logarithms, and
    specify 25C for the temperature, we get

509
28
  • If we substitute numerical values for the
    constants, convert to base 10 logarithms, and
    specify 25C for the temperature, we get

Nernst equation
p.509
29
18C-6 The Standard Electrode Potential, E0
  1. The standard electrode potential is a relative
    quantity in the sense that it is the potential of
    an electrochemical cell in which the reference
    electrode is the standard hydrogen electrode,
    whose potential has been assigned a value of
    0.000 V.
  1. The standard electrode potential for a
    half-reaction refers exclusively to a reduction
    reaction
  1. The standard electrode potential measures the
    relative force tending to drive the half-reaction
    from the reactants and products are at their
    equilibrium activities
  1. The standard electrode potential is independent
    of the number of moles of reactant and product
    shown in the balanced half-reaction.

511
p.511
30
  1. A positive electrode potential indicates that the
    half-reaction in question is spontaneous with
    respect to the standard hydrogen electrode
    half-reaction.
  1. The standard electrode potential for a
    half-reaction is temperature dependent.

31
512
32
System involving precipitates or complex ions
33
Ch 19 Applications of Standard Electrode
Potentials
34
????????????????
  • EXAMPLE 19-1
  • Calculate the thermodynamic potential of the
    following cell and the free energy change
    associated with the cell reaction.

395
35
Oxidation
n 2
Reduction
19.4
36
  • EXAMPLE 19-2
  • Calculate the potential of the cell

37
  • EXAMPLE 19-3
  • Calculate the potential of the following cell and
    indicate the reaction that would occur
    spontaneously if the cell were short circuited
    (Figure 19-1).

p 525
38
?????????
  • EXAMPLE 19-4
  • Calculate the cell potential for
  • Note that this cell does not require two
    compartments (nor a salt bridge) because
    molecular H2 has little tendency to react
    directly with the low concentration of Ag in the
    electrolyte solution. This is an example of a
    cell without liquid junction (Figure 19-2).

p.526
39
EXAMPLE 19-5 Calculate the potential for the
following cell using (a) concentration (b)
activity where x 5.00x10-4, 2.00x10-3,
1.00x10-2, and 5.00x10-2
?????????
(a) concentration
40
?????????
EXAMPLE 19-5 Calculate the potential for the
following cell using (a) concentration (b)
activity where x 5.00x10-4, 2.00x10-3,
1.00x10-2, and 5.00x10-2
(b) activity ??
41
(No Transcript)
42
  • EXAMPLE 19-6
  • Calculate the potential required to initiate
    deposition of copper from a solution that is
    0.010 M in CuSO4 and contains sufficient H2SO4 to
    give a pH of 4.00.
  • The deposition of copper necessarily occurs at
    the cathode.
  • Since there is no more easily oxidizable species
    than water in the system, O2 will evolve at the
    anode.

43
  • EXAMPLE 19-7
  • D. A. MacInnes found that a cell similar to that
    shown in Figure 19-2 had a potential of 0.52053
    V.
  • The cell is described by the following notation.
  • Calculate the standard electrode potential for
    the half-reaction (by activities)

44
19C CALCULATING REDOX EQUILIBRIUM
CONSTANTS(???????????)
  • Thus, at chemical equilibrium, we may write
  • or
  • We can generalize Equation 19-6 by stating that
    at equilibrium, the electrode potentials for all
    half-reactions in an oxidation/reduction system
    are equal.


p.534
45
EXAMPLE 19-8 Calculate the equilibrium
constant for the reaction shown in Equation 19-4
at 25C.
p.535
46
EXAMPLE 19-9 Calculate the equilibrium
constant for the reaction
47
  • EXAMPLE 19-10
  • Calculate the equilibrium constant for the
    reaction
  • Again we have multiplied both equations by
    integers so that the numbers of electrons are
    equal. When this system is at equilibrium.

p.538
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