(b) The field at the midpoint of $BC$ due to $AB$ is $\left( - \frac{\mu_{0}}{4\pi}.\frac{i}{d/2}\widehat{k} \right)$ and the same is due to $CD$. Therefore the total field is $\left\lbrack - \left( \frac{\mu_{0}i}{\pi d} \right)\widehat{k} \right\rbrack$