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(1 point) The motion of a solid object can be analyzed by thinking of the mass as concentrated at a single point, the center of mass. If the object has density p(x, y, z) at the point (x, y, z) and occupies a region W, then the coordinates (x, y, z) of the center of mass are given by i/w The mass of the solid = x for the solid = y for the solid = Z for the solid = (For each, include units.) xp dv == √w yp dv 1/2 √ M zp dV, where m = w pdV is the total mass of the body. Consider a solid is bounded below by the square z = 0, 0≤x≤ 1,0 ≤ y ≤ 4 and above by the surface z = x + y + 3. Let the density of the solid be 1 g/cm³, with x, y, z measured in cm. Find each of the following: