Suppose R is the solid bounded by the plane z$=$zx$,$ the surface z$=$x$^(2),$ and the planes y$=0$ and y$=2.$ Write an iterated integral in che form below to find

the volume of the solid R$.$

$\_($R$)$f$($x$,$y$,$z$)$dV$=\backslash$int$\_$A$^$B $\backslash$int$\_$C$^$D $\backslash$int$\_$E$^$F $,$dzdydz

with limis of integration

A $-$

B $-$

C $-$

D $-$

E $-$

F $-$