A ring of mass `1kg` and radius `1m` is moving with a velocity of `1m//s` by rolling on a frictionless inclined plane. The total kinetic energy of the ring is

A cylinder of mass M and radius R rolls on an inclined plane. The gain in kinetic energy is

A solid sphere of mass m rolls down an inclined plane a height h . Find rotational kinetic energy of the sphere.

A circular disc rolls down an inclined plane . The ratio of rotational kinetic energy to total kinetic energy is

If a solid sphere of mass 1 kg and radius 0.1 m rolls without slipping at a uniform velocity of 1 m/s along a straight line on a horizontal floor, the kinetic energy is

A disc and a ring of the same mass are rolling down frictionless inclined plane, with the same kinetic energy. The ratio of the velocity of disc to the velocity of ring is

A solid sphere of diameter 0.1 m and 5 kg is rolling down an inclined plane with a speed of 4 m/s. The total kinetic energy of the sphere is :

A ring is rolling on an inclined plane. The ratio of the linear and rotational kinetic energies will be

A solid sphere of mas 2kg rolls on a table with linear speed of 1 m//s . Its total kinetic energy is

A uniform thin spherical shell of mass m and radius R rolls down without slipping over an inclined plane of angle theta with the horizontal. The ratio of rotational kinetic energy to the total kinetic energy of the shell will be

A disc of mass 4.8 kg and radius 1 m is rolling on a horizontal surface without sliding with angular velocity of 600 rotations/min. What is the total kinetic energy of the disc ?