The torque required to stop a wheel having moment of inertia `5xx10^(-3)kgm^(2)` from a speed of `10` radian `s^(-1)` in `20s` is

Compute the torque acting on a wheel of moment of inertia 10kgm^(2) , moving with angular acceleration 5 rad s^(-2) .

Compute the torque acting on a wheel of moment of inertia 10kgm^(2) , moving with angular acceleration 5 rad s^(-2) .

Compute the torque acting on a wheel of moment of inertia 10kgm^(2) , moving with angular acceleration 5 rad s^(-2) .

Compute the angular acceleration of a wheel having moment of inertia 20kgm^(2) , when a torque of 10Nm is applied on the wheel.

Compute the angular acceleration of a wheel having moment of inertia 20kgm^(2) , when a torque of 10Nm is applied on the wheel.

Compute the angular acceleration of a wheel having moment of inertia 20kgm^(2) , when a torque of 10Nm is applied on the wheel.

The balance wheel of a watch has a moment of inertia of 2xx10^(-8)kgm^(2) and the torsional constant of its hair spring is 9.8xx10^(-8) Nm rad^(-1) calculate its frequency.