Assuming the material of the solid is of density 1. Set up but do not evaluate...

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Assuming the material of the solid is of density 1. Set up but do not evaluate a triple integral in spherical coordinates for the mass of the solid bounded above by the sphere described by 1? + y? + 2 = 18 and bounded below by the cone described by z = V +y?. If we have to find the center of mass, what is z s a quotient of two triple integrals in spherical coordinates? Assuming the material of the solid is of density 1. Set up but do not evaluate a triple integral in spherical coordinates for the mass of the solid bounded above by the sphere described by 1? + y? + 2 = 18 and bounded below by the cone described by z = V +y?. If we have to find the center of mass, what is z s a quotient of two triple integrals in spherical coordinates?