Convert the following integral into cylindrical coordinates.\\
$\int_{y=0}^{2} \int_{x=0}^{\sqrt{4-y^2}} \int_{z=0}^{2-\sqrt{y^2+z^2}} x \, z \, dz \, dx \, dy$\\
Type theta to enter $\theta$. Note: $\theta$ is assumed to be on the interval $(-\pi, \pi)$
