Determine Ix and ly for the shape shown which is defined the equation y2 = 16 - 2x. Units are in centimeters. Determine the coordinates of the centroid (x, y, and z) of the object shown. Assume the circular hole passes vertically through the entire object. Z y = 16-2x X - y- Determine the z coordinate of the centroid for the object shown. z -axis Radius of the Cylindrical Hole: 6" Determine Ix and ly for the circle shown. The circle has a radius of 8 inches. Units are in inches. Height of the Cylindrical Hole: 2' 6" Radius of Outer Cylinder: R1' 3/8" 8 Height of the Truncated Cone: 2' x ?ty ? = 64 -Radius of the Top of the Truncated Cone: 9" - 8 8 "Radius of the Base of the Truncated Cone: 1' 3" x-axis X y-axis Determine the angle the object would have to rotated to balance on the bottom left corner. Determine Ix and ly using a differential moment of inertia (dl) instead of a differential area (dA). Units are in inches.