The disc of radius `r` is confined to roll without slipping at `A` and `B`. If the plates have the velocities shown, then

the disc of the radius r is confined to roll without slipping at A and B if the plates have the velocities shown, determine the angular velocity of the disc.

the disc of the radius r is confined to roll without slipping at A and B if the plates have the velocities shown, determine the angular velocity of the disc.

A disc of the radius R is confined to roll without slipping at A and B. If the plates have the velocities v and 2v as shown, the angular velocity of the disc is

A disc of the radius R is confined to roll without slipping at A and B. If the plates have the velocities v and 2v as shown, the angular velocity of the disc is

A disc of the radius R is confined to roll without slipping at A and B. If the plates have the velocities v and 2v as shown, the angular velocity of the disc is

A disc of mass m and radius R is rolling without slipping as shown in the figure. The magnitude of net velocity of the point P is (OP = R/2)

A cylinder of radius R is to roll without slipping between two planks as shown in the figure. Then

A disc having radius R is rolling without slipping on a horizontal ( x-z ) plane. Centre of the disc has a velocity v and acceleration a as shown. Speed of point P having coordinates (x,y) is

A disc having radius R is rolling without slipping on a horizontal ( x-z ) plane. Centre of the disc has a velocity v and acceleration a as shown. Speed of point P having coordinates (x,y) is