$\underset{θ→0+}{\lim}\frac{\sin\sqrt{θ}}{\sqrt{\sin θ}}$ is equal to

0 1 -1 none of these

1

Limit = $\underset{h→0}{\lim}\frac{\sin\sqrt{h}}{\sqrt{\sin h}}=\underset{h→0}{\lim}\left(\frac{\sin\sqrt{h}}{\sqrt{h}}\right)\left(\frac{1}{\sqrt{\sin h/h}}\right)=1$