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At the end of this problem, you will need to use the Parallel Axis Theorem. r 15 1 d Th A cylinder of height h and radius r2 has a constant density from the center to r1 (p1). The density between r1 and r2 is p2. Its cylinder is parallel to the axis of symmetry and at a distance d from the axis of symmetry with respect to a rotational axis. Find the moment of inertia. Give your answer as a function of (h,r1,2,,d, p₁, p.) At the end of this problem. you will need to use the Parallel Axis Theorem. 2. The cone visible to the right is the height h and the base radius R. The density inside of the cone depends on the distance from the z-axis, as y= Ap³. Find the moment of incrtia of this cone about the axis parallel to the z-axis and at a distance of d (E). Give the answer as a function of (M, R, h, d). Total mass of the cone is M.