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Question

For a general redox reaction

Anode $\ {Red}_{1} \rightarrow {Ox}_{1}\ ^{n_{1}^{+}} + n_{1}e^{-}$

Cathode ${Ox}_{2} + n_{2}e^{-} \rightarrow {Red}_{2}\ ^{n_{2} -}$

Which of the following statement is incorrect?

Options

A.The overall reaction can be written as $n_{2}{Red}_{1} + n_{1}{Ox}_{2} \rightleftharpoons n_{2}{Ox}_{1}\ ^{n_{1}^{+}} + n_{1}{Red}_{2}\ ^{n_{2} -}$
B.

The electrons do not appear in the overall reaction because electrons produced at the anode are consumed at the cathode.

C.Here $n$ is the number of electrons transferred in redox reaction.
D.If the reaction is carried out reversibly, the electrical work done is equal to the ratio of charge and potential difference through which charge is moved.

Solution

Sol. [Key Concept: The Nernst plot has slope $- \frac{2.303}{n}$; the incorrect statement is that reversible electrical work equals charge divided by potential (it is charge $\times$ potential).]

Anode : $\left\lbrack {Red}_{1} \rightarrow {Ox}_{1}^{n_{1}^{+}} + n_{1}e^{-} \right\rbrack \times n_{2}$

Cathode : $\left\lbrack {Ox}_{2} + n_{2}e^{-} \rightarrow {Red}_{2}^{n_{2} -} \right\rbrack \times n_{1}$

Overall reaction :

$$n_{2}{Red}_{1} + n_{1}{Ox}_{2} \rightarrow n_{2}{Ox}_{1}^{n_{1}^{+}} + n_{1}{Red}_{2}^{n_{2}^{-}} $$The electrons does not appear in overall reaction

$${E = E^{o} - 2.303\frac{RT}{nF}logQ }{\frac{\left( E - E^{\circ} \right)}{RT/F} = - \frac{2.303}{n}logQ }$$Slope $= \frac{- 2.303}{n}$

Straight line passing through origin.

Electrical work $=$ Charge × Potential difference

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