A bucket is suspended by two light ropes a and b as shown in fig. 2E.3 (a). Determine the tensions in the ropes a and b.

A block is suspended by two light ropes r_(1) and r_(2) as shown in figure . Then what is the tension the rope r_(2)

In figure the tension in the rope (rope is light) is

Two particle of masses 10 kg and 35 kg are connected with four strings at points B and D as shown in fig. Determine the tension in various segments of the string.

A block of mass 10 kg is suspended with two strings as shown in the fig. Find the tensions T_(1) and T_(2) in the two string.

A unofrom rope of mass m is placeced on a smooth fixed sphere of radius R as shown in the figure .Find the tension T in the rope when it is in a horizontal plane at a vertical distance h=R/2 below the top of the sphere .

A 20 kg bucket is lowered by a rope with constant velocity of 0.5m/s. What is the tension in the rope? A 20kg bucket is lowered with a constant downward acceleration of 1m//s^(2) . What is the tension in the rope? A 10kg bucket is raised with a constant upward acceleration with same magnitude a.

A mass M is suspended by a rope from a rigid support at A as shown in figure. Another rupe is tied at the end B, and it is pulled horizontally with a force. If the rope AB makes an angle theta with the vertical in equilibrium then the tension in the string AB is

A ball of mass m is suspended from a rope of length L. It describes a horizontal circle of radius r with speed v. the rope makes an angle theta with vertical given by sin theta = r//2 . Determine (a) the tension in the rope and (b) the speed of the ball. (c) time period of ball.

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 40 N block is supported by two ropes. One rope is horizontal and other makes an angle of 30^(@) with the ceiling. The tension in the rope attached to the ceiling is approximately