A stationary horizontal disc is free to rotate about its axis. When a torque is applied on it its, kinetic energy as a function of `theta`, where `theta` is the angle by which it has rotated, is given as `k theta`. If its moment of inertia is I then the angular acceleration of the disc is :
A stationary horizontal disc is free to rotate about its axis. When a torque is applied on it, its kinetic energy as a function of theta , where theta is the angle by which it has rotated, is given as ktheta^(2) If its moment of inertia is I then the angular acceleration of the disc is
A brass disc is rotating about its axis. If temperature of disc is increased then its
A circular disc is rotating about its own axis, the direction of its angular momentum is
If angular velocity of a disc depends an angle rotated theta as omega=theta^(2)+2theta , then its angular acceleration alpha at theta=1 rad is :
Two equal and opposite forces are allplied tangentially to a uniform disc of mass M and radius R as shown in the figure. If the disc is pivoted at its centre and free to rotate in its plane, the angular acceleration of the disc is :
A body is rotating with angular momentum L. If I is its moment of inertia about the axis of rotation is I, its kinetic energy of rotation is
Moment of inertia of a disc about its own axis is I. Its moment of inertia about a tangential axis in its plane is
If I is the moment of Inertia and E is the kinetic energy of rotation of a body , then its angular momentum is given by
Angular impulse J is applied on a system which can rotate about an axis for which its moment of inertia is I. System is initially at rest.
