In the diagram `100kg` block is moving up with constant velocity, then find out the tension at point `P` :

In the block moves up with constant velocity v m/s. Find F

The block shown is moving with constant velocity. Find mu_(k) between the block and the surface.

The block shown is moving with constant velocity. Find mu_(k) between the block and the surface.

Find the minimum value of F and the tension in the string so that the blocks move with constant velocity. The coefficient of friction at all surfaces is mu . (a) (b) ( c ) (d)

The block A is moving downward with constant velocity v_(0.) Find the velocity of the block B. When the string makes an angle theta with the horizontal

The block A is moving downward with constant velocity v_(0.) Find the velocity of the block B. When the string makes an angle theta with the horizontal

The block A is moving downward with constant velocity v_(0.) Find the velocity of the block B. When the string makes an angle theta with the horizontal

A uniform rope of mass m and length L is attached to the ceiling of a lift. The other end of the rope is attached to a block of mass M . The lift is moving up with a constant acceleration a_(0) . Find the tension in the rope at a distance x from the ceiling as shown in the diagram.

Three blocks of masses 3 kg, 5 kg and 4 kg are connected with massless strings is moving downward with the help of force F with constant velocity as shown in figure. The tension (T) in the string connecting 3 kg and 5 kg will be (g = 10 m/s^2)