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Oxidation-reduction (redox) reactions
• Reactions in which there are changes in oxidation state (oxidation number) between reactants and products
2 MnO4- + 10 Br- + 16 H+ → 2 Mn2+ + 5 Br2 + 8 H2O
• One reactant must be oxidized (lose electrons, the reductant or reducing agent) and another must be reduced (gain electrons, the oxidant or oxidizing agent)
– In some instances a single reactant will be both oxidized and reduced (disproportionation)
– in other cases two species containing the same element in different oxidation states will combine to give a single productwith an intermediate oxidation state (comproportionation).
Oxidation-reduction (redox) reactions, cont’d
• Redox reactions may be separated into oxidation and reduction “half-reactions”.
MnO4- + 8 H+ + 5 e- → Mn2+ + 4 H2O
2 Br- → Br2 + 2 e-
2 MnO4- + 10 Br- + 16 H+ → 2 Mn2+ + 5 Br2 + 8 H2O
– When half-reaction reagents can be isolated into separate compartments connected by a conduit for ion migration, electron flow through an external circuit can be utilized to perform work (basis for batteries and electrochemical cells).
– The potential (Eo) of an electrochemical cell is the sum of the potentials of the reduction and oxidation half-reactions
– The potential for a cell or half-reaction is related to the free energy change for the redox reaction through the relationship ΔGo = -nöEo where n is the number of electrons transferred and ö is the Faraday (9.65 x 104 J V-1 mol-1)
An electrochemical cell
Zn(s) = Zn2+ + 2 e- Eo = -(-0.76) V Cu2+ + 2 e- = Cu(s) Eo = 0.34 V
Zn(s) + Cu2+ = Zn2+ + Cu(s) Eo (cell) = (0.76 + 0.34) =1.10 V
ΔGo = -nöEo
anode(oxidation)
cathode(reduction)
Cu2+ CuZn Zn2+
Galvanic vs electrolytic cells
For a Galvanic Cell, a spontaneous reaction takes place.
ΔE > 0 (positive)
ΔG < 0 (negative)
For the Galvanic cell, the cell performs electrical work on the surroundings (acts as a battery)
A positive voltage means a rxn is thermodynamically favored and thus reactants are “unstable”
For an Electrolytic Cell, a non-spontaneous reaction takes place.
ΔE < 0 (negative)
ΔG > 0 (positive)
For the electrolytic cell, electrical work is performed on the system
A negative voltage means a rxn is not thermodynamically favored and thus reactants are “stable”
Cu2+ CuZn Zn2+
Zn2+ ZnCu Cu2+
Conventions relative to electrode potentials
• All half-reactions are written as reduction reactions
• Potentials of half-reactions are relative to H+(aq) + e- = ½
H2(g) with Eo = 0.00 V
• Potentials are recorded for standard conditions: 1.0 M conc. for soluble reactants/products, 100 kPa (1 atm) for gases, pure solids
• Cell potentials are obtained by adding potentials for half-reactions
– Sign of potential changes when half-reaction is written as oxidation
• Changes in half-reaction or cell potentials resulting from non-standard conditions can be determined using the Nernst equation
E = Eo - RTnF
[products]
[reactants]ln
R = 8.31 V C mol-1 K-1 ö = 9.65 x 104 C mol-1
ö
Half-Reaction E° (volts)Li+(aq) + e- = Li(s) -3.04K+
(aq) + e- = K(s) -2.92Ca2+
(aq) + 2e- = Ca(s) -2.76Na+
(aq) + e- = Na(s) -2.71Mg2+
(aq) + 2e- = Mg(s) -2.38Al3+
(aq) + 3e- = Al(s) -1.662 H2O(liq) + 2e- =
H2(g) + 2 OH-(aq) -0.83
Zn2+(aq) + 2e- = Zn(s) -0.76
Cr3+(aq) + 3e- = Cr(s) -0.74
Fe2+(aq) + 2e- = Fe(s) -0.41
Cd2+(aq) + 2e- = Cd(s) -0.40
Ni2+(aq) + 2e- = Ni(s) -0.23
2 H+(aq) + 2e- = H2(g) 0.00
Half-Reaction E° (volts)Sn4+
(aq) + 2e- = Sn2+(aq) 0.15
Cu2+(aq) + e- = Cu+
(aq) 0.16Cu2+
(aq) + 2e- = Cu(s) 0.34Cu+
(aq) + e- = Cu(s) 0.52I2(s) + 2e- = 2I-(aq) 0.54O2(g) + 2H+(aq) + 2e- =
H2O2(aq) 0.70Fe3+
(aq) + e- = Fe2+(aq) 0.77
Ag+(aq) + e- = Ag(s) 0.80
NO3-(aq) + 4H+
(aq) + 3e- = NO(g) + 2 H2O(liq) 0.96
Br2(liq) + 2e- = 2 Br-(aq) 1.07
O2(g) + 4 H+(aq)+ 4e- = 2 H2O(liq)1.23
Cr2O72-
(aq) + 14 H+(aq) + 6e- =
2 Cr3+(aq) + 7 H2O(liq) 1.33
Cl2(g) + 2e- = 2 Cl-(aq) 1.36Ce4+
(aq) + e- = Ce3+(aq) 1.44
MnO4-(aq) + 8 H+
(aq) + 5e- = Mn2+
(aq) + 4 H2O(liq) 1.51H2O2(aq) + 2 H+
(aq) + 2e- = 2 H2O(liq) 1.78
Co3+(aq) + e- = Co2+
(aq) 1.82F2(g) + 2e- = 2 F-
(aq) 2.87
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Some electrode potentials
A is the reductant (reducing agent); gives up electrons, i.e., A = A+ + e-
B is the oxidant (oxidizing agent); gains electrons, i.e., B + e- = B-
A is oxidized by B
B is reduced by A
A+ is the oxidation product
B- is the reduction product
For this reaction to be favorable as written entries in a table of electrode (half-reaction) potentials would appear as follows:
A+ + e- = A
B + e- = B-
The reduction potential for A+/A will be less positive than that for B/B-
Getting the terminology straight
A + B = A+ + B-
more reducing more oxidizing
Rules for assigning oxidation state
• The sum of the oxidation states for all atoms in a species must equal the charge on the species.
• The oxidation state of an atom in an elemental form is zero.
• The oxidation state of a monatomic ion is equal to its charge.
• Terminal atoms (or groups of atoms) are assigned an oxidation state consistent with the charge in their monatomic anionic form, i.e., filled valence shell.
• The most electronegative element is assigned a negative oxidation state in compounds of hydrogen.
• In compounds such as HO-OH, H2N-NH2, etc. the E-E bond does not contribute to the oxidation state of either atom. However, in compounds such as SSO3
2- (S2O32-, thiosulfate)
assignment of a filled valence shell to the terminal sulfur gives it an oxidation state of -2.
Balancing oxidation-reduction (redox) reactions
• Write separate half-reactions for oxidation and reduction
• Balance each half-reaction for mass utilizing water and protons as necessary, i.e.,– Get rid of oxygen as water– Get rid of hydrogen as H+
– Get hydrogen from H+
– Get oxygen from water • Balance each half-reaction for charge by adding electrons to the right
(oxidation) or left (reduction) as required• Multiply half-reactions by the appropriate factors such that the electrons
lost in oxidation equal the electrons gained in reduction• Add the two half-reactions; if the same reagent appears as both reactant
and product, subtract the smaller amount from both sides of the equation
HNO3(aq) + Cu(s) = NO2(g) + Cu2+(aq)
Balancing oxidation-reduction (redox) reactions
• Write separate half-reactions for oxidation and reduction
• Balance each half-reaction for mass utilizing water and protons as necessary, i.e.,– Get rid of oxygen as water– Get rid of hydrogen as H+
– Get hydrogen from H+
– Get oxygen from water • Balance each half-reaction for charge by adding electrons to the right
(oxidation) or left (reduction) as required• Multiply half-reactions by the appropriate factors such that the electrons
lost in oxidation equal the electrons gained in reduction• Add the two half-reactions; if the same reagent appears as both reactant
and product, subtract the smaller amount from both sides of the equation
HClO = Cl2 + ClO3-
Balancing oxidation-reduction (redox) reactions
• Write separate half-reactions for oxidation and reduction
• Balance each half-reaction for mass utilizing water and protons as necessary, i.e.,– Get rid of oxygen as water– Get rid of hydrogen as H+
– Get hydrogen from H+
– Get oxygen from water • Balance each half-reaction for charge by adding electrons to the right
(oxidation) or left (reduction) as required• Multiply half-reactions by the appropriate factors such that the electrons
lost in oxidation equal the electrons gained in reduction• Add the two half-reactions; if the same reagent appears as both reactant
and product, subtract the smaller amount from both sides of the equation• If the reaction is conducted in basic medium, add OH- to both sides to
eliminate any H+ (H+ + OH- = H2O)
O
P4 = PH3 + H2PO- (basic solution)
Latimer diagrams – a way to simplify data
• Latimer diagrams summarize several electrode potentials (half-reactions) in abbreviated form for a given element
• Half-reactions are written in sequence, as reductions, with the most highly oxidized species to the left
• Only the species involving the element are shown; other species must be added using rules for balancing half-reactions
• When potential of a half-reaction is more positive than the one to the left the species will disproportionate
• Separate diagrams are required for acidic and basic conditions
Examples of Latimer diagrams
Acidic solution
Basic solution
Acidic solution
MnO4- + 8 H+ + 5 e- = Mn2+ + 4 H2O Eº = 1.49
Acidic solution
1.49
Basic solution
Examples and interpretation of Latimer diagrams
MnO4- + 4 H+ + 3 e- = MnO2 + 2 H2O Eº = 0.59
Examples and interpretation of Latimer diagrams
Acidic solution
HClO2 + 2 e- + 2 H+ = HClO + H2O Eº = 1.674
HClO2 + H2O = ClO3- + 2 H+ + 2 e- Eº = -1.181
2 HClO2 = H+ + ClO3- + HClO Eº = 0.493