(d)
E = $E^{{^\circ}}$ - $\frac{0.059}{n}$ log $\left\lbrack \frac{M}{M^{n +}} \right\rbrack$
= $E^{{^\circ}}$ - $\frac{0.059}{n}$ log $\left\lbrack \frac{products}{reactants} \right\rbrack$
E = 0 at equilibrium
0 = $E^{{^\circ}}$ - $\frac{0.059}{n}$ log $K_{eq}$
Or log $K_{eq}$ = $\frac{{nE}^{{^\circ}}}{0.059}$
Or log $K_{eq}$ = $\frac{1\ \times 0.36}{0.059}$ = 6.09
$K_{eq}$ = 1.2 × $10^{6}$