Four 2 kg masses are connecte dby `1.4` m spokes to an axle. A force of 24 N acts on a lever `1/2`m long to produce angular acceleration `alpha`. The magnitude of `alpha` (in rad `s^(-2)` is the angle between r and F is `30^(@)`.

A torque of 2000 Nm acting on a body produces an angular acceleration 2 rad/s^2 . Find thr M.I of body.

Find acceleration a and angular acceleration alpha . If F=2N,m=1 kg and l=2m

Find acceleration a and angular acceleration alpha . If F=2N,m=1 kg and l=2m

A torque of 1500 Nm acting on a body produces an angular acceleration of 13.2 rad s^-2 . Find M.I of the body.

A torque of magnitude 2000 Nm acting on a body produces an angular acceleration of 20" rad/s"^(2) , The moment of inertia of the body is

A torque of magnitude 500 Nm acts on a body of mass 16 kg and produces and angular acceleration of "20 rad/s"^(2) . The radius of gyration of the body is

A toraue of magnitude 4000 N-m, acts on a body of mass 2 kg. If the angular acceleration produced in the body is "20 rad/s"^(2) , then the radius of gyration of the body is

A cord is wrapped on a pulley (disk) of mass M and radius R as shown in figure. To one end of the cord, a block of mass M is connected as shown and to other end in (a) a force of 2 Mg and in (b) a block of mass 2 M. Let angular acceleration of the disk in A and B is alpha_(A) and alpha_(beta) respectively, then (cord is not slipping on the pulley)

A cord is wrapped on a pulley (disk) of mass M and radius R as shown in figure. To one end of the cord, a block of mass M is connected as shown and to other end in (a) a force of 2 Mg and in (b) a block of mass 2 M. Let angular acceleration of the disk in (a) and (b) is alpha_(A) and alpha_(B) respectively, then (cord is not slipping on the pulley)