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Express the integral f (x, y, z) dV as an iterated integral E in six different ways, where E is the solid bounded by z = 0, z = 3y and x2 = 9 - y. 92 (a) ph2(x,y) 1 . f(x, y, z) dzdydx a g1 (2 ) Jhi (x,y) a = 0 6 91 (x ) = 92 (a) = hi(x , y) = h2 ( x , y )= 1 92 ( y) ph2 (x,y) 2 . f(x, y, z) dzdxdy gi (y ) Jh (x,y ) a 0 b = g1 (y) = 92 (y) = hi(x, y) = h2(x, y) = 92 (2) ph2(y,z) 3. f(x, y, z) dxdydz a 91 ( 2) Jhi(y, z) a 0 b = 91 ( z ) = 92 ( 2 ) = hi (y, z) = h2 ( y , z ) = 4 . f(x, y, z) dadzdy a gi (y ) hi (y,z ) a = 0 b g1 ( y) = 92 ( y) = hi (y, z ) = h2 (y , z ) = ph2(2,z) 5 . f(x, y, z) dydzdx Jhi (ac, z) = 0 b = 91 (20 ) = 92 ( 20 ) hi ( x, z) = h2 ( ac, z ) = 192(z) ph2(2, z) 6. f(x, y, z) dydadz a g1 ( 2 ) Jhi (x, z) a 0 b 91 ( z) = 92 ( z) = h1 (x, z) = h2 (ac, z) =