(Solved): (1 point) Convert the integral \[ I=\int_{0}^{2 / \sqrt{2}} \int_{y}^{\sqrt{4-y^{2}}} e^{8 x^{2}+8 ...

(1 point) Convert the integral \[ I=\int_{0}^{2 / \sqrt{2}} \int_{y}^{\sqrt{4-y^{2}}} e^{8 x^{2}+8 y^{2}} d x d y \] to polar coordinates, getting \[ \int_{C}^{D} \int_{A}^{B} h(r, \theta) d r d \theta \] where \[ h(r, \theta)= \] \( A= \) \( B= \) \( C= \) \( D= \) and then evaluate the resulting integral to get \( I= \)