There is rod of length l. The velocities of its two ends are ` v_(1) and v_(2) ` is opposite directions normal to the rod. The distance of the instantaneous axis of rotation from `v_(1)` is :

A rod of length l is given two velocities v_(1) and v_(2) in opposite directions at its two ends at right angles to the length. The distance of the instantaneous axis of rotation from v_(1) is

Shown in the figure is rod which moves with v=2ms^(-1) and rotates with omega=2pirads^(-1) . Find the instantaneous axis of rotation.

Shown in the figure is rod which moves with v=2ms^(-1) and rotates with omega=2pirads^(-1) . Find the instantaneous axis of rotation.

A uniform rod of length l is given an impulse at right angles to its length as shown. Find the distance of instantaneous centre of rotation from the centre of the rod. .

A homogeneous rod of length L is acted upon by two forces F_(1) and F_(2) applied to its ends and directed opposite to each other. With what force F will the rod be stretched at the cross section at a distance l from the end where F_(1) is applied?

A homogeneous rod of length L is acted upon by two forces F_(1) and F_(2) applied to its ends and directed opposite to each other. With what force F will the rod be stretched at the cross section at a distance l from the end where F_(1) is applied?

Two points of a rod move with velocity 3 v and v perpendicular to the rod and in the same direction. Separated by a distance r . Then the angular velocity of the rod is :