A heavy block of mass M hangs in equilibrium at the end of a rope of mass m and length `l` connected to a celling. Determine the tension in the rope at a distance `x` from the ceiling.

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.

A block of mass 2m is hanging at the lower and of a ropeof mass m and length the l, the other end being fixed to the ceililng. A pulse of wavelength lamda_(0) is produced at the lower of the rope. The speed of the pulseat the mid point of rope is:

A block of mass 2m is hanging at the lower and of a ropeof mass m and length the l, the other end being fixed to the ceililng. A pulse of wavelength lamda_(0) is produced at the lower of the rope. The wavelength of the pulse when it reaches the other end of the rope is :

A block of mass M is attached to a uniform rope of mass m . This arrangement is pulled by applying a force F at the rope as shown. Find the tension in the rope (a) at the junction of the rope and the block (b) at the mid point of the rope.

A uniform rope of mass m and length L is pulled by applying force at one of the ends. Along a frictionless inclined plane of inclination theta with horizontal such that it moves with acceleration a. the tension in the rope at a distance x from the free end is

A block of mass m is pulled along a horizontal surface by a rope. The tension in the rope will be same at all the points

A uniform rope of mass 0.1 kg and length 2.5 m hangs from ceiling. The speed of transverse wave in the rope at upper end at a point 0.5 m distance from lower end will be