code class$=$"asciimath"$>$For a continuous function f:R$^(2)$longrightarrowR The sum of iterated integrals $\backslash$int$\_(-2)^(-1)\backslash$int$\_(-\backslash$sqrt$($y$+2))^(\backslash$sqrt$($y$+2))$ f$($x$,$y$)$dxdy$+\backslash$int$\_(-1)^2\backslash$int$\_$y$^(\backslash$sqrt$($y$+2))$ f$($x$,$y$)$dxdy is equal to Select one: a$.\backslash$int$\_(-\backslash$sqrt$(2))^(\backslash$sqrt$(2))\backslash$int$\_($x$^(2)+2)^$x f$($x$,$y$)$dydx cross out b$.\backslash$int$\_(-1)^2\backslash$int$\_($x$^(2)-2)^$x f$($x$,$y$)$dydx cross out c$.\backslash$int$\_(-1)^(\backslash$sqrt$(2))\backslash$int$\_($x$^(2)+1)^($x$-1)$ f$($x$,$y$)$dydx cross out d$.\backslash$int$\_(-\backslash$sqrt$(2))^2\backslash$int$\_($x$^(2)-2)^$x f$($x$,$y$)$dydx cross out e$.\backslash$int$\_(-2)^2\backslash$int$\_($x$^(2)+2)^$x f$($x$,$y$)$dydx cross out