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Chapter 20 Principles of Reactivity: Electron Transfer Reactions

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1 Chapter 20 Principles of Reactivity: Electron Transfer Reactions
Chem 106, Chapter 20 Chapter 20 Principles of Reactivity: Electron Transfer Reactions Copyright 2007, David R. Anderson

2 Oxidation-Reduction Reactions
Balancing oxidation-reduction reactions Balancing Redox Equations by the Oxidation Number Change Method (Other Stuff page) Voltaic (Galvanic) Cells Cell construction Cell potential Effect of concentration on cell potential Commercial voltaic cells Electrolytic Cells Electrolysis Quantitative aspects of electrolysis

3 I. Oxidation-Reduction Reactions
Review: 2 Na + Cl2  2 NaCl (0) (0) (+1)(–1) oxidation = increase in oxidation number (loss of electrons) reduction = decrease in oxidation number (gain of electrons) e.g., Assign oxidation numbers to the species being oxidized and reduced in the following equation, and label the oxidizing agent and reducing agent. NaI + 3 HOCl  NaIO3 + 3 HCl

4 I. Oxidation-Reduction Reactions
A. Balancing oxidation-reduction reactions hard way: ion-electron (half-reaction) method (text) easy way: oxidation number change method (Web - Other Stuff) 1. Determine the oxidation numbers of the species being oxidized and reduced (and make sure there are the same number of each on each side). 2. Balance the changes in oxidation numbers by multiplying each species by the appropriate coefficient (i.e., balance the electrons gained and lost). 3. Balance charges with: H+ in acidic solution OH– in basic solution 4. Balance H (and O!) with H2O.

5 I. Oxidation-Reduction Reactions
A. Balancing oxidation-reduction reactions e.g., PH3 + I2  H3PO I– (acidic solution) e.g., MnO4– + H2SO3  Mn SO42– (acidic)

6 I. Oxidation-Reduction Reactions
A. Balancing oxidation-reduction reactions e.g., CrO2– + S2O82–  CrO42– SO42– (basic) e.g., Cl2  Cl– + ClO3– (basic)

7 II. Voltaic (Galvanic) Cells
Produce electricity: chemical energy  electrical energy 2Na+ + 2Cl–  2Na + Cl2 DG >> 0 requires input of electrical energy (electrolysis) 2Ag+ + Ni  2Ag + Ni2+ DG < 0 produces energy but with Ag+ and Ni in contact, we can’t generate electricity; electrons just flow from Ni to Ag+ have to use a voltaic (galvanic) cell…

8 II. Voltaic (Galvanic) Cells
electrical device A. Cell construction e– anode (–) cathode (+) salt bridge KCl in gelatin allows electrolytic conduction without mixing + Cl– K+ Ni Ni(NO3)2(aq) Ag AgNO3(aq) Ni2+ Ag+ Ni  Ni2+ + 2e– (oxidation) Ag+ + e–  Ag (reduction) net: Ni + 2Ag+  Ni2+ + 2Ag

9 II. Voltaic (Galvanic) Cells
A. Cell construction Potentiometer (voltmeter) measures cell potential (voltage or electromotive force) depends on: species in redox equation concentrations temperature cell potential, E = actual cell voltage standard cell potential, Eº = voltage at standard state 25ºC 1 atm pressure 1 M concentration Ni Ag Ni2+ Ag+ salt bridge or porous partition Shorthand notation: Ni | Ni2+ || Ag+ | Ag

10 II. Voltaic (Galvanic) Cells
B. Cell potential 1. standard reduction potential, Eº a. Eº = tendency for a species to be reduced Ag+ + e–  Ag Eº(Ag+) Ni2+ + 2e–  Ni Eº(Ni2+) can’t measure directly Can only measure difference in a voltaic cell: 2Ag+ + 2e–  2Ag Eº(Ag+) Ni  Ni2+ + 2e– –Eº(Ni2+) (not 2 x) net: Ni + 2Ag+  Ni2+ + 2Ag Eºcell = Eº(Ag+) – Eº(Ni2+) = 1.05 V General: Eºcell = Eº(species reduced) – Eº(species oxidized)

11 II. Voltaic (Galvanic) Cells
B. Cell potential 1. standard reduction potential, Eº b. standard: hydrogen electrode at standard state 1 atm H2 1 M H+ Pt electrode by definition: at standard state, the reduction 2H+ + 2e–  H2 has Eº = V (exactly)

12 II. Voltaic (Galvanic) Cells
B. Cell potential 1. standard reduction potential, Eº c. standard reduction potentials - measure others against the standard hydrogen electrode: DVM Ag 1 M Ag+ H+ 1 atm H2 Find: cathode: 2Ag+ + 2e–  2Ag anode: H2  2H+ + 2e– Eºcell = 0.80 V Since Eºcell = Eº(Ag+) – Eº(H+) 0.80 V = Eº(Ag+) – 0.00 V  Eº(Ag+) = V (i.e., more easily reduced than H+)

13 II. Voltaic (Galvanic) Cells
B. Cell potential 1. standard reduction potential, Eº c. standard reduction potentials Ni | Ni2+(1 M) || H+(1 M) | H2 Find: cathode: 2H+ + 2e–  H2 anode: Ni  Ni2+ + 2e– Eºcell = 0.25 V Since Eºcell = Eº(H+) – Eº(Ni2+) 0.25 V = 0.00 V – Eº(Ni2+)  Eº(Ni2+) = –0.25 V (i.e., less easily reduced than H+ or Ag+)

14 II. Voltaic (Galvanic) Cells
B. Cell potential 1. standard reduction potential, Eº d. determining cell potentials Ni | Ni2+(1 M) || Ag+(1 M) | Ag Ag+ + e–  Ag Eº = V Ni2+ + 2e–  Ni Eº = –0.25 V more easily reduced  2Ag+ + 2e–  2Ag Ni  Ni2+ + 2e– Ni + 2Ag+  Ni2+ + 2Ag Eºcell = Eº(Ag+) – Eº(Ni2+) = V – (–0.25 V) = V

15 II. Voltaic (Galvanic) Cells
B. Cell potential 2. spontaneity of redox reactions easiest to reduce (strongest oxidant) hardest to oxidize (weakest reductant) +2.87 V +0.80 V 0.00 V –0.25 V –3.05 V F2 + 2e– Ag+ + e– 2H+ + 2e– Ni2+ + 2e– Li+ + e– 2F– Ag H2 Ni Li hardest to reduce (weakest oxidant) easiest to oxidize (strongest reductant) A species on the left will react spontaneously with a species on the right that is below it in the table. Or: The species with the more positive Eº will be reduced, and the species with the more negative Eº will be oxidized (Eºcell always > 0).

16 II. Voltaic (Galvanic) Cells
B. Cell potential 2. spontaneity of redox reactions Given the two half reactions below, what is the net cell reaction? What is Eº? Draw a galvanic cell using these half cells and label the anode and cathode, their charges, and the direction electrons flow in the circuit. Fe3+ + 3e–  Fe Eº = –0.04 V Zn2+ + 2e–  Zn Eº = –0.76 V

17 II. Voltaic (Galvanic) Cells
B. Cell potential 3. cell potential and free energy DGsys = –wsurr w = # e–s  energy e– = coulombs  joules coulomb (= joules) = coulombs  volts coulombs = nF (n = # of moles of e–s in redox reaction) (F = 96,500 coulombs/mol)  w = nFE DG = –nFE DGº = –nFEº Eºcell > 0, DGº < 0, spontaneous (voltaic) Eºcell < 0, DGº > 0, nonspontaneous (electrolytic)

18 II. Voltaic (Galvanic) Cells
B. Cell potential 3. cell potential and free energy e.g., Zn | Zn2+(1 M) || Fe3+(1 M) | Fe 2Fe3+ + 3Zn  2Fe + 3Zn2+ Eºcell = 0.72 V What is DGº for the cell?

19 II. Voltaic (Galvanic) Cells
C. Effect of concentration on cell potential 1. Nernst equation DG = DGº + RTlnQ –nFE = –nFEº + RTlnQ E = Eº – RTlnQ nF at 25ºC: E = Eº – 0.0592 n logQ Nernst equation

20 II. Voltaic (Galvanic) Cells
C. Effect of concentration on cell potential 1. Nernst equation e.g., Ni | Ni2+ (0.05 M) || Ag+ (0.01 M) | Ag Ni + 2Ag+  Ni2+ + 2Ag Eº = 1.05 V

21 II. Voltaic (Galvanic) Cells
C. Effect of concentration on cell potential 2. applications a. measuring Ksp e.g., AgCl(s) Ag+ + Cl– Ksp = [Ag+][Cl–] DVM Ag Ni AgCl(s) 0.10 M Cl– [Ag+] = ? 1.0 M Ni2+ Find: E = 0.53 V; What is Ksp for AgCl? Ni + 2Ag+  Ni2+ + 2Ag Eº = 1.05 V

22 II. Voltaic (Galvanic) Cells
C. Effect of concentration on cell potential 2. applications b. measuring pH Find E = 0.94 V; What is pH? Ag 1.0 M Ag+ 1 atm H2 lemon juice [H+] = ? DVM H2 + 2Ag+  2H+ + 2Ag Eº = 0.80 V

23 II. Voltaic (Galvanic) Cells
C. Effect of concentration on cell potential 2. applications A cell was constructed using the standard hydrogen electrode ([H+] = 1.0 M) in one compartment and a lead electrode in a 0.10 M K2CrO4 solution in contact with undissolved PbCrO4 in the other. The potential of the cell was measured to be 0.51 V with the Pb electrode as the anode. Determine the Ksp of PbCrO4 from this data. (Pb2+ + 2e–  Pb Eº = –0.13 V)

24 II. Voltaic (Galvanic) Cells
C. Effect of concentration on cell potential 2. applications A galvanic cell was constructed with a Cu electrode in a solution of 1.0 M Cu2+ in one compartment and a hydrogen electrode immersed in a sample of a soft drink. The cell potential was measured to be V. What was the pH of the soft drink? (Cu2+ + 2e–  Cu Eº = V)

25 II. Voltaic (Galvanic) Cells
D. Commercial voltaic cells anode: Pb + SO42–  PbSO4 + 2e– cathode: PbO2 + 4H+ + SO42– + 2e–  PbSO4 + H2O discharge charge cell: Pb + PbO2 + 4H+ + 2SO42– 2PbSO4 + 2H2O E ~ 2 V (6 cells in series) discharge: H2SO4 consumed, H2O produced dilutes electrolyte solution can measure with densitometer

26 II. Voltaic (Galvanic) Cells
D. Commercial voltaic cells Zinc cup anode anode: Zn + 2OH–  ZnO + H2O + 2e– cathode: 2MnO2+ H2O + 2e–  Mn2O3 + 2OH– cell: Zn + 2MnO2  ZnO + Mn2O3 E ~ 1.5 V Graphite cathode Moist paste of MnO2, KOH and H2O Porous partition

27 II. Voltaic (Galvanic) Cells
D. Commercial voltaic cells Anode cap Partition Cathode: Ag2O paste Anode: Zn and KOH Gasket Cell can anode: Zn + 2OH–  ZnO + H2O + 2e– cathode: Ag2O + H2O + 2e–  2Ag + 2OH– cell: Zn + Ag2O  ZnO + 2Ag E ~ 1.5 V

28 III. Electrolytic cells
A. Electrolysis electrical energy  chemical energy e.g., NaCl(l)  Na (l) + Cl2(g) DG >> 0 cell: 2Na+ + 2Cl–  2Na + Cl2 Eº = Eº(Na+) - Eº(Cl2) = (-2.71) - (1.36) = V DGº = kJ/mol

29 III. Electrolytic cells
A. Electrolysis E e.g., NaCl(aq)  ? cathode: 2H2O + 2e–  H2 + OH– V (reduction) Na+ + e–  Na V H2O more easily reduced than Na+ anode: Cl2 + 2e–  2Cl– V (oxidation) O2 + 4H+ + 4e–  2H2O V H2O more easily oxidized than Cl– net: (2H2O + 2e–  H2 + OH–) x 2 2H2O  O2 + 4H+ + 4e– 2H2O  2H2 + O2

30 III. Electrolytic cells
A. Electrolysis E e.g., CuCl2(aq)  ? cathode: Cu2+ + 2e–  Cu V (reduction) 2H2O + 2e–  H2 + OH– V Cu2+ more easily reduced than H2O anode: Cl2 + 2e–  2Cl– V (oxidation) O2 + 4H+ + 4e–  2H2O V H2O more easily oxidized than Cl– net: (Cu2+ + 2e–  Cu) x 2 2H2O  O2 + 4H+ + 4e– 2Cu2+ + 2H2O  2Cu + O2 + 4H+

31 IV. Electrolytic cells B. Quantitative aspects of electrolysis
Units of charge: 1 faraday (F) = 1 mol e–s 1 coulomb = 1 amp ·1 sec (A·s) experimentally: 1 F = 96,500 C e.g., How many moles of Na and Cl2 are produced in the electrolysis of NaCl(l) when a current of 25 A is applied for 8.0 hours?

32 IV. Electrolytic cells B. Quantitative aspects of electrolysis
e.g., How long would it take to deposit 21.4 g of Ag from a solution of AgNO3 using a current of 10.0 A?


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