A chain of mass 'm' is attached at two points `A` and `B` of two fixed walls as shown in the Find the tension in the chain near the walls at point `A` and at the mid point `C`
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A block of mass m is attached to a chain as shown in the diagram. Find the tension in each of the three chains. The ring and chains are light.

A flexible chain of weight W hangs between two fixed points A and B at the same level. The inclination of the chain with the horizontal at the two points of support is theta . Calculated the tension of the chain at end points and also at the lower most point . [Hints : Consider equilibrium of each half of the chain. ]

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.

Two masses m and M are attached to the strings as shown in the figure. If the system is in equilibruim, then

Two masses m and M are attached to the strings as shown in the figure. If the system is in equilibrium, then

The block shown in figure has a mass M and descends with an acceleration a. the mass of the string below the point A is m. Find the tension of the string at the point A and at the lower end.

A flexible chain of weight W hangs between two fixed points A and B at the same level. The inclination of the chain with the horizontal at the two points of support is theta = 60^(@) . What is the tension of the chain at the point P where inclination of chain with horizonrtal is phi = 30^(@)

A thin shell of mass m and radius R is fixed. Two particles of same mass m are fixed at point A and B on the shell such that AB subtends an angle of 120^(@) at the centre. A particle of mass m is held at point C inside the shell which is on perpendicular bisector of line AB. Find the velocity of mass at C when it reaches the opposite end of the point C on the shell under the influence of gravitational field.

Point C is the centre of mass of the rigid body shown in figure. Find the total torque acting on the body about point C.