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Unit 12 (Chp 20): Electrochemistry (E, ∆G, K)
Chemistry, The Central Science, 10th edition Theodore L. Brown; H. Eugene LeMay, Jr.; and Bruce E. Bursten Unit 12 (Chp 20): Electrochemistry (E, ∆G, K) John D. Bookstaver St. Charles Community College St. Peters, MO 2006, Prentice Hall, Inc.
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Electrochemical Reactions
electrons are transferred from one species to another (redox). assign oxidation numbers to identify which loses e– and which gains e– .
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Oxidation Numbers .
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Oxidation and Reduction
A species is oxidized when it loses e– . Zn loses 2 e– to from Zn metal to the Zn2+ ion. A species is reduced when it gains e– . H+ ions gain 1 e– and combine to form H2 . Video Clips: OxidationReduction1 and OxidationReduction2 from Brown text resources Chp 20 emedia_Library LEO says GER 2 video clips
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Assigning Oxidation Numbers
All elements are 0. (all compounds are 0) Monatomic ion is its charge. (Ex. Na+ ion) Most nonmetals tend to be negative, but some are positive in certain compounds or ions. (Ex. SO3) O is −2 (but in peroxide ion is −1 [ O2–2 ] H is +1 with nonmetals (but −1 with metals) F is −1 (always) other halogens usually −1, but are positive with O Ex. ClO3– or NO3– or SO42– HW p. 890 #11,16ab
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Balancing Redox Reactions
by… Half-Reactions “O, he balance you.” O H E BALANCE U 5 Steps:
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Balance RedOx by Half-Rxns
5 Steps: Balance RedOx by Half-Rxns 1: Ox #’s +3 +2 Zn + Fe+3 Zn Fe comp–diss–cross –net– balanced? 2: Half rxns RED: Fe+3 Fe 2 ( ) 3 e− + OX: Zn Zn+2 3 ( ) + 2 e− 3: Electrons RED: 6 e− + 2 Fe+3 2 Fe 4: Bal. same e–’s OX: Zn 3 Zn e− 5: Unite 3 Zn + 2 Fe+3 3 Zn Fe (Balanced Overall)
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Readily Oxidized or Reduced?
WS Aq. Soln’s & Chm Rxns II Which region and group in the periodic table shown contains elements that are: most readily oxidized? most readily reduced? metals least readily oxidized? A 1 (alkali) D 17 (halogens) C Ag, Au, Pt, Hg
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WS Aq. Soln’s & Chm Rxns II #6
5 Steps: WS Aq. Soln’s & Chm Rxns II #6 +2 +2 1: Ox #’s Fe + Pb(NO3)2 Fe(NO3)2 + Pb (NO3– is a spectator ion) 2: Half rxns RED: Pb+2 Pb 2 e− + OX: Fe Fe+2 + 2 e− 3: Electrons RED: 2 e− + Pb+2 Pb 4: Bal. same e–’s OX: Fe Fe e− 5: Unite Fe + Pb+2 Fe+2 + Pb (Balanced Overall)
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WS Aq. Soln’s & Chm Rxns II #10
5 Steps: WS Aq. Soln’s & Chm Rxns II #10 1: Ox #’s +1 –1 +1 –1 Cl KI KCl I2 (K+ is a spectator ion) 2: Half rxns RED: Cl2 Cl– 2 e− OX: I– I2 e− 3: Electrons RED: e− + Cl2 2 Cl– 4: Bal. same e–’s OX: I– I e− 5: Unite Cl I– 2 Cl– + I2 (Balanced Overall)
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WS Aq. Soln’s & Chm Rxns II #13
5 Steps: WS Aq. Soln’s & Chm Rxns II #13 +1 –2 +2 –2 +1 1: Ox #’s Ca + H2O Ca(OH)2 + H2 2: Half rxns RED: H2O OH– + H2 2 e− OX: Ca Ca+2 + 2 e− 3: Electrons RED: 2 e− + 2 H2O 2 OH– + H2 4: Bal. same e–’s OX: Ca Ca e− 5: Unite Ca + 2 H2O Ca OH– + H2 (Balanced Overall)
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WS Aq. Soln’s & Chm Rxns II #23
5 Steps: WS Aq. Soln’s & Chm Rxns II #23 +1 +2 1: Ox #’s Zn + H2SO4 ZnSO4 + H2 (SO4–2 is a spectator ion) 2: Half rxns RED: H+ H2 2 e− + 2 OX: Zn Zn+2 + 2 e− 3: Electrons RED: 2 e− + 2 H+ 2 H2 4: Bal. same e–’s OX: Zn Zn e− 5: Unite Zn + 2 H+ Zn+2 + H2 (Balanced Overall)
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mass % (gsample /gtotal)
Redox Titration The analytical technique used to calculate the moles in an unknown soln. buret molarity (mol/L) molar mass (g/mol) mass % (gsample /gtotal) titrant mol X = mol Y known vol. (V) known conc. (M) MXVX = MYVY x y analyte known vol. (V) unknown conc. (M) xX + yY X– + Y+ (red) (ox) (or moles)
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Redox Titration Consider a titration of FeCl2 with KMnO4 :
2 MnO4− + 5 H2O2 + 6 H+ 2 Mn O2 + 8 H2O +7 –1 +2 colorless purple excess MnO4– titrant limitedMnO4– titrant Why is it colorless? Why is it purple?
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Redox Titration MXVX = MYVY x y mol X = mol Y equivalence point,(Veq):
equal stoichiometric amounts react completely MXVX = MYVY x y 2 MnO4– + 5 H2O2 MXVX = MYVY mol X = mol Y end point: permanently changes color
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Redox Titration MXVX = MYVY Titration of H2O2 with MnO4– : 16.8 mL
HW p. 163 #103 Titration of H2O2 with MnO4– : 2 MnO4− + 5 H2O2 + 6 H+ 2 Mn O2 + 8 H2O +7 –1 +2 16.8 mL 0.124 M 10.0 mL ? M mol X = mol Y MXVX = MYVY x y ( L)(0.124 M) = MY( L) MY = M H2O2
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Voltaic Cells favorable redox reactions transfer e–’s release free
energy (–ΔG) Zn + Cu+2 Zn2+ + Cu Zn2+ 2+ 2+ 2+ 2+ Cu 2+ 2+ Zn Zn 2+ 2+ 2+ 2+ Cu2+ Cu2+
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Voltaic Cells the energy can be used to do work if the electrons flow through an external device. We call this a voltaic cell. (or galvanic cell, or electrochemical cell)
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_________ at the cathode
Oxidation ________ at the anode _________ at the cathode Reduction Voltaic Cells RED CAT AN OX Zn Zn e− 2 e− + Cu+2 Cu
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salt bridge maintains charge balance
Voltaic Cells As 1 e– flows from AN to CAT, the charges in each half-cell would be unbalanced and e– flow stopped. (Anions to anode) (Cations to cathode) RED CAT AN OX salt bridge maintains charge balance
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Voltaic Cells +cations form and dissolve at AN
HW p. 891 #22, 24 +cations form and dissolve at AN (e– ’s flow from AN to CAT) e– ’s reduce +cations to deposit solid metal on the CAT animation: VoltaicCopperZincCell Zn(s) Zn+2 + 2e− 2e− + Cu+2 Cu(s) Zn Zn 2+ Zn2+ 2+ Cu2+ Cu2+ 2+ Cu 2+ Cu
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Electric Potential Energy
Water only flows favorably in one direction. (battery) e–’s only favorably flow from: higher to lower potential energy. e– flow
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Standard Reduction Potentials
(Ered) SRP’s measured, tabulated. (likely reduced) defined as Ered = (SHE) (NOT likely reduced) (oxidized)
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Cell Potential (E) OX: RED: Zn Zn2+ + 2 e– Cu2+ + 2 e– Cu
1.10 V HOW?
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BUT… Cell Potential (E) Ered = ? RED: Cu2+ + 2 e– Cu
OX: Zn Zn e– Eox = ? Overall: Zn + Cu+2 Zn2+ + Cu Ecell = 1.10 V E = Ecathode - Eanode E = Ered + Eox or BUT…
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E =Ered of cathode – Ered of anode Standard Reduction Potentials
Cell Potential (E) o Ered = ? RED: Cu e– Cu o OX: Zn Zn e– Eox = ? o Overall: Zn + Cu+2 Zn2+ + Cu Ecell = 1.10 V o o o o o o E = Ered + Eox E =Ered of cathode – Ered of anode Standard Cell Potential (E ) from Standard Reduction Potentials (Ered or SRP’s) o … o
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Standard Hydrogen Electrode
(SHE) 2 H+(aq, 1M) + 2 e− H2(g, 1 atm) Ered = 0 V (defined) 1 atm H2(g) or Zn Cu SRP’s are measured against a SHE (0.00 V)
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Standard Cell Potential (Eo)
Ered = ? RED: Cu e– Cu OX: Zn Zn e– Eox = ? Overall: Zn + Cu+2 Zn2+ + Cu Ecell = 1.10 V Ecell = Ered + Eox Ecell = Ecathode - Eanode RED: Cu e– Cu Ered = +0.34 V OX: Zn Zn e– Eox = ? +0.76 V Ered = –0.76 V Ecell = Ered(0.34) + Eox(????) +0.76 Ecell = V (–Ered) HOW? RED OX Cu2+ Zn
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Standard Cell Potential (Eo)
Ecell under standard conditions (1.0 M) using Ered’s (SRP’s) is calculated with the equation: Ecell = Ered(CAT) + Eox(AN) RED OX NOT on equation sheet (–Ered)
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Likely Oxidized or Reduced? (based on Ered)
reduced easily (highest Ered) F2(g) e– 2 F–(aq) 2 H+(aq) e– H2(g) Li+(aq) + e– Li(s) +2.87 V … 0 V –3.05 V (most nonmetals) (halogens) Reduced Easily 2 H+(aq) e– H2(g) V Oxidized Easily (most metals) (alkali) oxidized easily (lowest Ered)
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Standard Cell Potential (Eo)
= Ered (CAT) + Eox (AN) RED OX (–Ered) +0.34 greater difference in Ered’s, greater voltage (∆V) (potential difference) RED OX Ecell = (0.34) + (+0.76) Ecell = V –0.76
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Electrolysis Note that the electric current here drives the direction of the reaction and not SRP
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E = –4.07 V E = (–2.71) + (–1.36) Ered(Cl2) = V Ered(Na+) = –2.71 V Electrolytic Cell OX of anions at AN RED of cations at CAT
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Electrolysis electrical energy input used to cause an UNfavorable (E = –) REDOX rxn to plate out a solid mass of neutral metal from aq. ions. Electrolytic Cell: NOT electrochemical (voltaic/galvanic) cell b/c current is applied. Can calculate: time(s) to plate given mass mass (g) plated in given time e– (mol) or charge (C) transferred
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recall Faraday’s constant, F = 96,485 C/mol e–
Electrolysis current: amount of charge passing through an area per second. q t I = on equation sheet I = current [Amperes (A)] q = charge [Coulombs (C)] t = time [seconds (s)] recall Faraday’s constant, F = 96,485 C/mol e–
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Electrolysis of Molten (l ) Salts
RED: Na+ + e– Na Ered = –2.71 V P What drives the reaction is electric current and not SRP OX: 2 Cl– Cl e– Eox = –1.36 V Cl e– 2 Cl– Na+ Cl– Ered = +1.36 V NaCl(l) (molten) Ecell = (–2.71) + (–1.36) Ecell = –4.07 V
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