Question
Three electrolytic cells A, B, C containing solutions of ZnSO4, AgNO3 and CuSO4, respectively are connected in series. A steady current of 1.5 amperes was passed through them until 1.45 g of silver deposited at the cathode of cell B. How long did the current flow? What mass of copper and zinc were deposited?

Answer

The following reaction is used to deposit silver on the cathode of cell B :
$Ag ^{+}+ e ^{-} \rightarrow Ag$
Atomic mass of 1 mole of Ag = 108 g
Amount of electricity required deposition of 108 g Ag = 96500 C
Therefore, for deposition of 1.45 g silver Ag
$=\frac{96500}{108} \times 1.45$
$=1295.6 C$ amount of electricity is required.
Charge $Q = It , t =\frac{ Q }{ I }=\frac{1295.6}{1.5}=863.73$ second.
Hence, time in minutes $=\frac{863.73}{60}=14.39$
$=14.40$ minutes.
Hence, electric current flowed for 14.40 minutes.
The reaction for deposition of Cu :
$Cu ^{2+}+2 e ^{-} \rightarrow Cu$
Atomic mass of 1 mole Cu = 63.5 g
Hence, copper obtained from 2 × 96500 C = 63.5 g
Copper obtained from 1295.6 C electricity
$\begin{array}{l}=\frac{63.5 \times 1295.6}{2 \times 96500} \\ =0.426 g\end{array}$
Hence, mass of deposited copper = 0.426 g
Reaction required for deposition of Zn :
$Zn ^{2+}+2 e ^{-} \rightarrow Zn$
Atomic mass of 1 mole Zn = 65 g
Zinc obtained from 2 × 96500C = 65 g
Zn obtained from 1295.6 C electricity
$=\frac{65 \times 1295.6}{2 \times 96500}=0.436 g$
Therefore, mass of deposited zinc = 0.436 g.

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