(d) For disc, $I = \frac{1}{2}ma^{2}$
For ring, $I = ma^{2}$
For square of side $2a = \frac{M}{12}\left\lbrack (2a)^{2} + (2a)^{2} \right\rbrack = \frac{2}{3}Ma^{2}$
For square of rod of length $2a$
$I = 4\left\lbrack M\frac{(2a)^{2}}{12} + Ma^{2} \right\rbrack = \frac{16}{3}Ma^{2}$
Hence, moment of inertia is maximum for square of four rods