Question: (1 point) Consider the region bounded above by the function z=1(x3)2(y6)2 and below by the xy-plane for x0 and y0.On a piece of paper, sketch

(1 point) Consider the region bounded above by the function z=1(x3)2(y6)2 and below by the xy-plane for x0 and y0.On a piece of paper, sketch the shadow of the region in the xy-plane.Set up double integrals to compute the volume of the solid region in two different ways. Enter "infinity" for and "-infinity" for -. Volume =x=ax=by=cy=ddydxwhere a=,b=,c=, and d=Volume =y=ay=bx=cx=ddxdywhere a=,b=,c=, and d=Compute the volume both ways. What do you get?Volume is

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