366028 A solid sphere is in rolling motion. In rolling motion a body possesses translational kinetic energy \(\left(K_{t}\right)\) and rotational kinetic energy \(\left(K_{r}\right)\) simultaneously. The ratio \(K_{t}:\left(K_{t}+K_{r}\right)\) for the sphere is

366029 A disc of radius \(2\;m\) and mass \(100\;kg\) rolls on a horizontal floor. Its centre of mass has speed of \(20\;cm/s\). How much work is needed to stop it?

366030 A disc of radius \(R\) and mass \(M\) is rolling horizontally without slipping with speed \(v\). It then moves up an inclined smooth surface as shown in figure. The maximum height that the disc can go up the incline is

366031 Assertion :
The total kinetic energy of a rolling solid sphere is the sum of translational and rotational kinetic energies.
Reason :
For all solid bodies total kinetic energy is always twice translational kinetic energy.

366028 A solid sphere is in rolling motion. In rolling motion a body possesses translational kinetic energy \(\left(K_{t}\right)\) and rotational kinetic energy \(\left(K_{r}\right)\) simultaneously. The ratio \(K_{t}:\left(K_{t}+K_{r}\right)\) for the sphere is

366029 A disc of radius \(2\;m\) and mass \(100\;kg\) rolls on a horizontal floor. Its centre of mass has speed of \(20\;cm/s\). How much work is needed to stop it?

366030 A disc of radius \(R\) and mass \(M\) is rolling horizontally without slipping with speed \(v\). It then moves up an inclined smooth surface as shown in figure. The maximum height that the disc can go up the incline is

366031 Assertion :
The total kinetic energy of a rolling solid sphere is the sum of translational and rotational kinetic energies.
Reason :
For all solid bodies total kinetic energy is always twice translational kinetic energy.

366028 A solid sphere is in rolling motion. In rolling motion a body possesses translational kinetic energy \(\left(K_{t}\right)\) and rotational kinetic energy \(\left(K_{r}\right)\) simultaneously. The ratio \(K_{t}:\left(K_{t}+K_{r}\right)\) for the sphere is

366029 A disc of radius \(2\;m\) and mass \(100\;kg\) rolls on a horizontal floor. Its centre of mass has speed of \(20\;cm/s\). How much work is needed to stop it?

366030 A disc of radius \(R\) and mass \(M\) is rolling horizontally without slipping with speed \(v\). It then moves up an inclined smooth surface as shown in figure. The maximum height that the disc can go up the incline is

366031 Assertion :
The total kinetic energy of a rolling solid sphere is the sum of translational and rotational kinetic energies.
Reason :
For all solid bodies total kinetic energy is always twice translational kinetic energy.

366028 A solid sphere is in rolling motion. In rolling motion a body possesses translational kinetic energy \(\left(K_{t}\right)\) and rotational kinetic energy \(\left(K_{r}\right)\) simultaneously. The ratio \(K_{t}:\left(K_{t}+K_{r}\right)\) for the sphere is

366029 A disc of radius \(2\;m\) and mass \(100\;kg\) rolls on a horizontal floor. Its centre of mass has speed of \(20\;cm/s\). How much work is needed to stop it?

366030 A disc of radius \(R\) and mass \(M\) is rolling horizontally without slipping with speed \(v\). It then moves up an inclined smooth surface as shown in figure. The maximum height that the disc can go up the incline is

366031 Assertion :
The total kinetic energy of a rolling solid sphere is the sum of translational and rotational kinetic energies.
Reason :
For all solid bodies total kinetic energy is always twice translational kinetic energy.