A uniform circular disc of mass `m` is set rolling on a smooth horizontal table with a uniform linear velocity `v`. Find the total K.E. of the disc.

A circular disc of mass m and radius r is rolling over a horizontal table top with angular velocity omega . Prove that the total energy of the disc , K = (3)/(4) m omega ^(2) r^(2) .

A disc of mass 400 gm is rolling on a horizontal surface with uniform velocity of 2 m/s. Calculate its total K.E.

A uniform circular disc of radius R is rolling on a horizontal surface. Determine the tangential velocity : the centre of mass

A uniform circular disc of radius R is rolling on a horizontal surface. Determine the tangential velocity : at the upper most point

A circular discof mass 4 kg and radius 1 m rolls on a smooth table with a uniform velocity of 0.5 ms^(-1) . Calculate its (a) rotating K.E. (b) translational K.E.

A uniform circular disc of radius r is placed on a rough horizontal surface and given a linear velocity v_(0) and angular velocity omega_(0) as shown. The disc comes to rest after moving some distance to the right. It follows that

A uniform circular disc of radius r is placed on a rough horizontal surface and given a linear velocity v_(0) and angular velocity omega_(0) as shown. The disc comes to rest after moving some distance to the right. It follows that