${\displaystyle \underset{0}{\overset{1}{}}}{\displaystyle \underset{y}{\overset{\sqrt[\phantom{2}]{36-y^2}}{}}}{e}^{x^2+y^2+2}dxdy$

$To$ evaluate this integral, $we$ must convert $itto$ polar coordinates. This requires splitting the region $of$ integration into two parts, res

integrals:

${}_{D_1}f(r,)dA+{}_{D_2}f(r,)dA$

Please provide the integrand and the bounds for these two integrals.

Note: You may use "theta" for $,"pi"$ for $,$ and standard functions like $sin(),$ asin$().$

$af(r,)=$

$bris$ from

$to$

$.$

The integration with respect $tois$ from

$to$

$cris$ from

$to$

$.$

The integration with respect $tois$ from

$to$