A ring of mass `m` and radius `R` rolls on a horizontal roudh surface without slipping due to an applied force `'F'`. The frcition force acting on ring is `:-`

A force F is applied at the top of a ring of mass M and radius R placed on a rough horizontal surface as shown in figure. Friction is sufficient to prevent slipping. The friction force acting on the ring is:

A force (F = Mg) is applied on the top of a circular ring ofmass M and radius R keot on a rough horizontal surface. If the ring rolls without slipping, the minimum coefficient of friction required is

A solid cylindrical roller of mass M and radius R is rolled on a rough horizontal surface by applying a horizontal force F at the top most point. The frictional force between the roller and the surface, is

A sphere of mass m and radius r rolls on a horizontal plane without slipping with a speed u . Now it rolls up vertically, then maximum height it would be attain will be

A ring and a disc roll on the horizontal surface without slipping, with same linear velocity. If bolh have same mass and total kinetic energy of the ring is 4 J, then total kinetic energy of the disc is

A ring and a disc roll on the horizontal surface without slipping with same linear velocity. If both have same mass and total kinetic energy of the ring is 4 J then total kinetic energy of the disc is

A symmetrical body of mass M and radius R is rolling without slipping on a horizontal surface with linear speed v. Then its angular speed is

A ring, disc, spherical shell and solid sphere of same mass and radius are rolling on a horizontal surface without slipping with same velocity. If they move up an inclined plane, which can reach to a maximum height on the inclined plane?