A wheel of bicycle is rolling without slipping on a level road. The velocity of the centre of mass is `v_(CM)`, then true statement is

A ball of radius R and mass m is rolling without slipping on a horizontal surface with velocity of its centre of mass v_(CM) . It then rolls wilthout slippig up a hill to a height h before momentarily coming to rest. Find h

A disc of radius r rolls without slipping on a rough horizontal floor. If veloocity of its centre of mass is v_(0) , then velocity of point P, as shown in the figure (OP=r // 2 and angleQOP=60^(@) )is

A solid cylinder is rolling without slipping with velocity of its centre of mass v and angular velocity about its centre of mass omega on a horizontal frictionless surface as shown in figure. If it collides with a frictionless vertical wall X , then after collision its velocity and angular velocity respectively become

A solid cylinder is rolling without slipping with velocity of its centre of mass v and angular velocity about its centre of mass omega on a horizontal frictionless surface as shown in figure. If it collides with a frictionless vertical wall X , then after collision its velocity and angular velocity respectively become

A wheel is rolling without slipping on a horizontal plane with velocity v and acceleration a of centre of mass as shown in figure. Acceleration at

A wheel is rolling without slipping on a horizontal plane with velocity v and acceleration a of centre of mass as shown in figure. Acceleration at

A wheel rolls without slipping on a horizontal surface such that its velocity of center of mass is v . The velocity of a particle at the highest point of the rim is

A disc is rolling on an inclined plane without slipping. The velocity of centre of mass is V . These other point on the disc lie on a circular are having same speed as centre of mass. When a disc is rolling on an inclined plane. The magnitude of velocities of all the point from the contact point is same, having distance equal to radius r .