Use the divergence theorem in $R^3$ to evaluate the surface integral I of the two$-$form

$=(zxy+e^{3y})d{y}^{{?}^{?}}dz+(z{y}^2+e^{8z})d{z}^{{?}^{?}}dx+e^{6x}d{x}^{{?}^{?}}dy$

along the boundary surface delE of the solid region bounded by the cylinder $x^2+y^2=2$ and the planes $z=0$ and $z=2x+3,$ where the surface delE is oriented with a normal vector pointing outward.

$I=$