#$26.$ Use the Divergence Theorem to evaluate

$\_($S$\_(1))$F$*$dS$+\_($S$\_(2))$F$*$dS

where S$\_(1)$ is the $($lower$)$ hemisphere

$\{($x$,$y$,$z$)|$x$^(2)+$y$^(2)+$z$^(2)=1,$z

with downward orientation and S$\_(2)$ is the disk

$\{($x$,$y$,0)|$x$^(2)+$y

with upward orientation, and where

F$($x$,$y$,$z$)=($x$-$e$^($y$-$z$))$i$+($y$+$e$^($x$-$z$))$j$+$z$^(2)$k explain how to get the bounds and do mathmatically if possible