Moment of inertia about z is calculated as ā«ā«ā«_E (x^2 + y^2)Ļ(x, y, z)dV where Ļ is the density function. Let E be the solid below z = 18 - x^2 - y^2 and above the square [-3, 3] x [-3, 3]. Given the solid has a constant density of 4, find the moment of inertia of E about the z-axis.