# Definite integral of a given function.

How can I compute definite integral of the following function?

$$\int_{x(0)}^{0} \frac{dx}{k_2\,\sin x + k_1\frac{\cos x - 1}{\sin 2x}}$$

$$k_1$$ and $$k_2$$ are positive constants.

At this point, I know that the function is odd. How should I approach the solution? Any help would be highly appreciated.