A body of mass `M` and radius `r`, rolling on a smooth horizontal floor with velocity `v`, rolls up an irregular inclined plane up to a vertical height `(3v^(2)//4g)`. Compute the moment of inertia of the body.

A loop of mass M and radius R is rolling on a smooth horizontal surface with speed 'v'. It's total kinetic energy is

A loop of mass M,and radius R is rolling on a smooth horizontal surface with speed 'v'. Its total kinetic energy is

A loop of mass M and Radius R is rolling on a smooth horizontal surface with speed 'V'. Its total kinetic energy

A body of radius R and mass m is rolling horizontally without slipping with a unifrom speed v. It then rolls up in an inclined plane to a maximum height of h. If h = (3v^2)/(4g) , determine the MI of the body about its axis of rotation.