A body of mass m and radius R rolling horizontally without slipping at a speed v climbs aramp to a height⡱ぉㄘ⡲〴 . The rolling body can be(a) a sphere (b) a circular ring (c) a spherical shell (d) a circular disc

A body of mass m and radius R rolling horizontally without slipping at a speed v climbs aramp to a height⡱ぉㄘ⡲〴 . The rolling body can be

A hollow sphere of mass M and radius R is released from rest on an inclined plane of inclination θ with horizontal. The minimum coefficient of friction between sphere and plane so that sphere rolls without slipping, is

A solid sphere of mass 2 kg is making pure rolling on a horizontal surface with kinetic energy 2240 J. The velocity of centre of mass of the sphere will be ______ m s−1.

A uniform disc of mass  m  and radius  R  starts with velocity  V0  on a rough horizontal floor with a purely sliding motion at  t  =  0 . At  t  =  t0 , disc starts rolling without sliding: (Assume coefficient of kinetic friction  μ  )

An object moves round a circle of radius 3 m with a constant speed of 6 ms^-1. Its angular velocity and acceleration respectively are             *1 point12 rads^-1 and 2 ms^-28 rads^-1 and 2 ms^-26 rads^-1 and 1 ms^-22 rads^-1 and 12 ms^-2