(b)
$E\ = \ E_{RP}^{{^\circ}}\ + \ \frac{0.0591}{n}\log{\lbrack M^{+}\rbrack}$
Given,
$E_{RP}^{{^\circ}}\ = \ - \ 2.36\ V,\ \lbrack M^{+}\rbrack\ = \ 0.1\ M$
$\ \ \ n\ = \ 1\ (for\ M^{+}\ \rightarrow \ M\ )$
$E\ = \ E_{RP}^{{^\circ}}\ + \ \frac{0.0591}{n}\log{\lbrack M^{+}\rbrack}$
$\ = \ - 2.36\ + \ \frac{0.0591}{1}\log{0.1}$
$= \ - \ 2.36\ + \ 0.0591\ \times \ ( - 1)$
$\ \ \ \ \ \ = \ - \ 2.36\ –\ 0.0591$
$= \ - \ 2.419\ V$