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5. Find the center of mass of the solid cone bounded by the surface z = 4 - Vx2 + y2 and z=0 with the density function p(x, y, z) = 8 - z Hint use symmetry to conclude the center of mass must be on the z-axis, and use integration to find the z-coordinate of the center of mass. Use cylindrical coordinates for the integration. 62 92() h2 (rcos(@).r sin(e)) f(x, y,z) dV = f(r cos(0),r sin(0),z) r dz dr de Q & g. (@) h, (rcos(@).s sin(@)) Write final answer in exact form, not a decimal approximation