(b) $\frac{\mu_{0}i}{4\pi}\frac{2i_{1}}{r} - \frac{\mu_{0}}{4\pi}\frac{2i_{2}}{r} = 10\mu\ $T
$\frac{\mu_{0}i}{4\pi}\frac{2i_{1}}{r} + \frac{\mu_{0}}{4\pi}\frac{2i_{2}}{r} = 30\ \pi\ $T
On solving $i_{1} = 20\ A\ and\ i_{2} = 10\ A,\ So,\ i_{1}/i_{2}$ = 2