A sphere of mass, M, and radius of 5.0 cm rolls, without slipping, down a sloping surface of length 1.5 m in a time of 6.0 s.
(The moment of inertia of a sphere of mass, M, and radius, R, is 52MR2 .)
a. a Use the equations of linear kinematics to determine the speed of the sphere when it reaches the end of the sloping surface.
b. b Calculate the angular velocity of the sphere at the end of the sloping surface.
c. c Show that gh=107v2 where h is the height of the top of the sloping surface above its bottom.
d. d Calculate h .