A sphere `S` rolls without slipping moving with a constant speed on a plank `P`. The friction between the upper surface of `P` and the sphere is sufficient to prevent slipping, while the lower surface of `P` is smooth and rest on the ground. Initially `P` is fixed on the ground by a pin `N`. If `N` is suddenly removed

A sphere S rolls without slipping with a constant speed on a plank P . The friction between the upper surface of P and the sphere is sufficient to prevent slipping, while the lower surface of P is smooth and rest on the ground. Initially P is fixed on the ground by a pin N . If N is suddenly removed

A cylinder is rolling without slipping on a horizontal plane P . The friction between the plank P and the cylinder is sufficient for no slipping. The coefficient of friction between the plank and the ground surface is zero. Initially, P is attached with a string S as shown in the figure. If the string is now burned, then.

A ring rolls without slipping on the ground. Its centre C moves with a constant speed u.P is any point on the ring. The speed of P with respect to the ground is v .

A ring rolls without slipping on the ground. Its centre C moves with a constant speed u.P is any point on the ring. The speed of P with respect to the ground is v .

A sphere of mass M rolls without slipping on rough surface with centre of mass has constant speed v_0 . If its radius is R , then the angular momentum of the sphere about the point of contact 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 ?

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 ?

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 ?