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