In the given arrangement, n number of equal masses are connected by stings of negligible masses. The tension in the string connected to `n^(th)` mass is
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The tension in the string connected between blocks is

The block of mass m is at rest. Find the tension in the string A .

Four masses m, 2 m, 3 m and 4 m are connected by a rod of negligible mass. The moment of inertia of the system about the axis AB is

A sphere of radius 25 cm and mass 1 kg is hung by a string of negligible mass and length 40 cm, then tension in the string is -

Calculate the acceleration of the masses 12 kg shown in the set up of fig. Also calculate the tension in the string connecting the 12 kg mass. The string are weightless and inextensible, the pulleys are weightless and frictionless.

Calculate the acceleration of the masses 12 kg shown in the set up of fig. Also calculate the tension in the string connecting the 12 kg mass. The string are weightless and inextensible, the pulleys are weightless and frictionless

N identical carts are connected to each other using strings of negligible mass. A pulling force F is applied on the first cart and the system moves without friction along the horizontal ground. The tension in the string connecting 4^(th) "and" 5^(th) cart is twice the tension in the string connecting 8^(th) "and" 9^(th) cart. Find the total number of carts (N) and tension in the last string.

Fig. shows a system of three masses being pulled with a force F. the masses are connected to each other by strings. The horizontal surface is frictionless . The tension T_(1) in the first string is 16 N. The acceleration of the system is :

A horizontal force of 500 N pulls two masses 10 kg and 20 kg (lying on a frictionless table) connected by a light string. What is the tension in the string ? Does the answer depend on which mass end the pull is applied?