Im trying to evaluate

$$ \int\limits\_0^{\pi} \frac{ \sin^2 x}{\sqrt{x} } dx $$

This seems like a convergent integral. I know we can do it by brute force: that is: Use that $\sin^2 x = \frac{ 1 - \cos 2x }{2}$ and then use integration by parts. Is there another way to solve this integral?