(c) If $\omega = 50 \times 2\pi$ then $\omega L = 20\Omega$
If $\omega^{'} = 100 \times 2\pi$ then $\omega^{'}L = 40\Omega$
$I = \frac{200}{Z} = \frac{200}{\sqrt{R^{2} + \left( \omega^{'}L \right)^{2}}} = \frac{200}{\sqrt{(30)^{2} + (40)^{2}}}$
$I = 4\ A$