The condition for rolling without slipping on a slope having friction is …... .

Write the condition for rolling without slipping for a body on a slope.

What is rolling friction

A solid sphere is thrown up a rough incline. The sphere rolls up without slipping and eventually comes down rolling without slipping. The direction of friction during upward and downward motion respectively is :-

What is the minimum coefficient of friction for a solid sphere to roll without slipping on an inclined plane of inclination theta ?

A curved surface is shown figure . The portion BCD is free of friction .There are three spherical balls of identical radii and masses . Balls are released from at rest one by one from A which is at a slighly greater height than C . with the surface Ab , ball 1 has large eneough friction to cause rolling down without slipping , ball 2 has a small friction and ball 3 has a negligible friction . (a) For which balls is total mechanical energy conserved ? (b) Which ball (s) can reach D ? (c ) For ball which do not reach D, which of the balls can reach back A ?

When a body is rolling without slipping on a rough horizontal surface, the work done by friction is :

A solid sphere is rolling without slipping on a level surface dat a constant speed of 2.0 ms^(-1) How far can it roll up a 30^(@) ramp before it stops ?

For perfect rolling motion, work done against friction is zero.

Two dises having masses in the ratio 1 : 2 and radii in the ratio 1 : 8 roll down without slipping one by one from an inclined plane of height h. The ratio of their linear velocities on reaching the ground is :-

A round uniform body of radius R, mass M and moment of inertia I rolls down (without slipping) on an inclined plane making an angle theta with the horizontal. Then its acceleration is ………….