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Answer: Dropped in the official answer key: full marks to every candidate

Key idea: use the Nernst equation \(E=E^\circ-\dfrac{0.059}{n}\log Q\).

Reaction: \(\mathrm{Ni+2Ag^+\to Ni^{2+}+2Ag}\), n = 2, \(Q=\dfrac{[\mathrm{Ni^{2+}}]}{[\mathrm{Ag^+}]^2}=\dfrac{10^{-3}}{10^{-6}}=10^3\).

\(E=E^\circ-\dfrac{0.059}{2}\times3=E^\circ-0.0885\) V.

The standard value is \(E^\circ=0.80-(-0.25)=1.05\) V, giving \(E=0.9615\) V (option 4). The paper prints \(E^\circ=10.5\) V, which gives 10.4115 V, not in any option.

Doubtly AI · 30 Oct 2026 AI-generated · not yet verified Report
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