A bicycle wheel rolls without slipping on a horizonatal floor.W hich one of the following is true about the motion of points on the rim of the wheel, relative to the axis at the wheel's centre?

A wheel is rolling without sliding on a horizontal surface. Prove that velocities of all points on the circumference of the wheel are directed towards the top most point of the wheel.

A wheel of radius R rolls without slipping on a horizontal ground. The distance travelled by a point on the rim in one complete rotation is:

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 wheel ios rolling without sliding on a horizontal surface. The centre of the wheelk moves with a constant speed v_(0) . Consider a point P on the rim which is at the top at time t=0. The square of speed of point P is plooted against time t. The correct plot is (R is radius of the wheel)

A wheel is rolling without slipping on a horizontal surface. In an inertial frame of reference in which the surface is at rest, is the reanypoint on the wheel that has a velocity that is purely vertical ? Is there any point that has a horizontal velocity component opposite to the velocity of the centre of mass ? Explain. What would be the results if wheel is slipping with rolling ?

A wheel rolls on a horizontal path with uniform velocity. Prove that the velocity of any point on the circumference of the wheel with respect to its centre is equal to the velocity of the wheel. What will be the instantaneous velocity of the point on the wheel which touches the ground?

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