Consider the box B = [0, 1] x [0, 2] x [0, 3] in R3 and the function f:B>R, f($,y,z]=4:+3y+52 If the integral of f over B is computed as 12/3 f[$,y,z)dV:bdf f(:1:,y,z) dzdydgv then the number values for a, b, c, d, e, f and I are: C!" Sh Ch huh UUUUUUU A solid E in R lies between the cylinders of radii 1 and 2 centered on the z-axis. Further, it is bounded by the surfaces given by . bounded above by: z = 4 - x2 - y2 . bounded below by: z = -15 + 5x + 5y If the volume of E satisfies Vol( E) = r dz de dr then 1 11 11 11 11 Moreover, the volume of E is Vol(E) Input hint type tan(30) as tan (3*theta)