Assuming the integrability of the function $($ f $),$ the order of integrations in $[$ I $=\backslash$int$\_\{-\backslash$pi$/2\}^\{\backslash$pi$/2\}$ dx $\backslash$int$\_\{-1\}^\{\backslash$sin x$\}$ dy $\backslash$ f$($x$,$ y$)]$ will be reversed. What is the resulting iterated integral?. Option A :( $\backslash$int$\_\{-1\}^\{1\}$ dy $\backslash$int$\_\{\backslash$arcsin y$\}^\{\backslash$pi$/2\}$ dx $\backslash$ f$($x$,$ y$)).$ Option B : $(\backslash$int$\_\{-1\}^\{1\}$ dy $\backslash$int$\_\{-\backslash$pi$/2\}^\{\backslash$arcsin y$\}$ dx $\backslash$ f$($x$,$ y$)).$Option C :( $\backslash$int$\_\{0\}^\{1\}$ dy $\backslash$int$\_\{\backslash$arcsin y$\}^\{\backslash$pi$/2\}$ dx $\backslash$ f$($x$,$ y$)).$Option D : $(\backslash$int$\_\{-1\}^\{1\}$ dy $\backslash$int$\_\{-\backslash$arcsin y$\}^\{\backslash$pi$/2\}$ dx $\backslash$ f$($x$,$ y$))$