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Using triple integrals and cylindrical coordinates, find the volume of the solid bounded above by z = a (x 2 +y 2 ), below by
Using triple integrals and cylindrical coordinates, find the volume of the solid bounded above by z = a (x2+y2), below by the xy-plane, and on the sides by the cylinder x2+y2 = ax. Note that all of the (x2+y2) in the upper bounds is under the square root
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