1. Electrolysis
24.1
Predicting the products
Molten electrolyte: only the compound’s own ions are present. The metal forms at the cathode (−) and the non-metal at the anode (+). Molten PbBr2 gives Pb and Br2.
Aqueous electrolyte: water also provides H+ and OH−, so the ions compete.
- Cathode: the species with the more positive E⦵ is reduced. Metals below hydrogen (Cu2+/Cu +0.34 V, Ag+/Ag +0.80 V) are deposited. For reactive metals (Na, K, Mg, Al…) hydrogen is given off instead.
- Anode (inert electrode): oxygen is given off from water/OH− unless a halide is present. Br− and I− give Br2 and I2. Cl− gives Cl2 when concentrated, but mainly O2 when dilute. SO42− and NO3− are not discharged.
- Concentration matters because it shifts electrode potentials: a high [Cl−] makes oxidation of Cl− easier than that of water.
| Electrolyte (inert electrodes) | Cathode | Anode |
| concentrated NaCl(aq) | H2 | Cl2 |
| dilute NaCl(aq) | H2 | mainly O2 |
| CuSO4(aq) | Cu | O2 |
| dilute H2SO4 | H2 | O2 |
Quantitative electrolysis
The Faraday constant, F, is the charge on one mole of electrons: F = Le = 6.02 × 1023 × 1.60 × 10−19 = 9.65 × 104 C mol−1.
Charge and moles
F = Le Q = It moles of electrons = Q/F
Worked Example
A current of 0.500 A passes through CuSO4(aq) for 30.0 minutes. Calculate the mass of copper deposited. (Ar Cu = 63.5, F = 96 500 C mol−1)
Worked Example
Dilute H2SO4 is electrolysed with 2.00 A for 965 s. Calculate the volume of O2 at the anode at room conditions (24.0 dm3 mol−1).
Finding the Avogadro constant by electrolysis
- Weigh a clean, dry copper cathode. Set up two copper electrodes in CuSO4(aq) in series with an ammeter, a variable resistor and a d.c. supply.
- Pass a constant, measured current for a measured time (keep I steady with the variable resistor).
- Remove the cathode, wash with water then propanone, dry and reweigh. The mass gained is copper deposited.
- Q = It; n(e−) = 2 × mass/63.5; F = Q/n(e−); L = F/e.
Worked Example
A current of 0.200 A for 60.0 minutes increases the mass of the copper cathode by 0.237 g. Calculate L. (e = 1.60 × 10−19 C)
2. Standard Electrode Potentials
24.2
Definitions
Standard electrode (reduction) potential, E⦵
−3
Standard cell potential, E⦵cell
The standard hydrogen electrode
−3
+
−3
+
−
2
⦵
⦵
⦵