A solid cylinder of mass `3 kg` is placed on a rough inclined plane of inclination `30^@`. If `g = 10 ms^(2)`, then the minimum frictional force required for it to roll without slipping down the plane is

A solid cylinder is rolling down a rough inclined plane of inclination theta . Then

A solid cylinder is rolling down a rough inclined plane of inclination theta . Then

A body of mass 10 kg is lying on a rough inclined plane of inclination 37^(@) and mu = 1//2 , the minimum force required to pull the body up the plane is

If a solid cylinder rolls without slipping on an inclined plane of inclination 45°, then the minimum coefficient of friction required to support pure rolling is

If a solid cylinder rolls without slipping on an inclined plane of inclination '0' then the minimum coefficient of friction required to support pure rolling is

If a solid cylinder rolls without slipping on an inclined plane of inclination 45°, then the minimum coefficient of friction required to support pure rolling is

If a solid cylinder rolls without slipping on an inclined plane of inclination 45° then the minimum coefficient of friction required to support pure rolling is

The acceleration of a solid cylinder rolling down an smooth inclined plane of inclination 30° is

A body of mass 8kg is in limiting equi'ibrium over an inclined plane of inclination 30^(@. If the inclination is made 60^(@), the minimum force required to prevent the body from sliding down is (g = 10 ms ^(-2))

A body of mass 8kg is in limiting equilibrium over an inclined plane of inclination 30^@ . If the inclination is made 60^@ , the minimum force required to prevent the body from sliding down is (g = 10ms^(-2))