Correct answer is (c) E° (M2+/M) + 0.0315log10 (1 / [M]^+2)
The best I can explain: Given, Temperature T = 45°C
We know, n (number of electrons transferred) = 2
According to Nernst equation, E(M2+/M) = E° (M2+/M) +2.303\(\frac{RT}{nF}\)log10 (M / [M]^+2)
Concentration of [M] is taken to be 1
The equation becomes: E° (M2+/M) +2.303 \(\frac{RT}{nF}\)log10 (1/[M]^+2)
E(M2+/M) = E° (M2+/M) +2.303 × \(\frac{8.314 \times 318}{2 \times 96500}\)log10 (1 / [M]^+2) =E° (M2+/M) + 0.0315log10 (1 / [M]^+2).