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 chain of mass 'm' is attached at two points A and B of two fixed walls as shown in the figure. The tension in the chain at A is

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 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 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.

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.

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.

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^(@)