A ring of mass `m` is rolling without slipping with linear speed `v` as shown in figure. Four particles each of mass `m` are also attached at points A, B , C and D find total kinetic energy of the system.

A ring of mass m is rolling without slipping with linear velocity v as shown is figure. A rod of identical mass is fixed alone one of its diameter. The total kinetic energy of the system is

A ring of mass m is rolling without slipping with linear velocity v as shown is figure. A rod of identical mass is fixed alone one of its diameter. The total kinetic energy of the system is

A disc is rolling without slipping with linear velocity v as shown in figure. With the concept of instantaneous axis of rotation, find velocities of point A, B, C and D.

A disc is rolling without slipping with linear velocity v as shown in figure. With the concept of instantaneous axis of rotation, find velocities of point A, B, C and D.

A ring of mass 3kg is rolling Without Slipping with linear velocity 1 ms^(-1) on a smooth horizontal surface. A rod of same mass is fitted along its one diameter. Find total kinetic energy of the system (in J ).

A ring of mass 3kg is rolling Without Slipping with linear velocity 1 ms^(-1) on a smooth horizontal surface. A rod of same mass is fitted along its one diameter. Find total kinetic energy of the system (in J ).

A small sphere of mass 1 kg is rolling without slipping with linear speed v=sqrt((200)/(7) m//s It leaves the inclined plane at point C. Find ratio of rotational and translational kinetic energy of the sphere when it strikes the ground after leaving from point C.

A small sphere of mass 1 kg is rolling without slipping with linear speed v=sqrt((200)/(7) m//s It leaves the inclined plane at point C. Find ratio of rotational and translational kinetic energy of the sphere when it strikes the ground after leaving from point C.

A solid sphere of mass 1 kg rolls on a table with linear speed 2 m/s, find its total kinetic energy.