Velocity of the centre of a small cylinder is v. There is no slipping anywhere. the velocity of the centre of the larger cylinder is
A cylinder of radius R is confined to roll without slipping between two planks (above plank moving with velocity v towards right and lower plank with velocity 3v towards right) as shown in the figure. Then
a.) angular velocity of the cylinder is V/R counter clockwise.
b.) angular velocity of the cylinder is 2V/R clockwise
c.) velocity of centre of mass of the cylinder is v towards left
d.) velocity of centre of mass of the cylinder is 2v towards right.
On the cylinder of radius R in the figure, which is rolling with velocity of centre of mass v=ωR4 towards right (ω is clockwise), find the velocities (magnitude) at points A, B, C, D.