A block of mass `1kg` is tied to a string of length `1m` the other end of which is fixed The block is moved on a smooth horizontal table with constant speed `10ms^(-1)`. Find the tension in the string

If a stone tied at the one end of a string of length 0.5 m is whirled in a horizontal circle with a constant speed 6 ms^(-1) , then the acceleration of the stone is

Two blocks of equal mass m are tied to each other through light string. One of the blocks is pulled along the line joining them with a constant force F. Find the tension in the string joining the blocks.

Two blocks of equal mass m are tied to each other through light string. One of the blocks is pulled along the line joining them with a constant force F. Find the tension in the string joining the blocks.

A block of mass m is tied to a string of length L and the assembly is kept on a smooth horizontal table as shown in the figure. Now the other end of the string is moved with a constant velocity v_(0)hatj . ( xy plane is the plane of the table) Then

A stone of mass 1 kg tied at the end of a string of length 1 m and is whirled in a verticle circle at a constant speed of 3 ms^(-1) . The tension in the string will be 19 N when the stone is (g=10 ms^(-1))

A stone of mass 1 kg tied at the end of a string of length 1 m and is whirled in a verticle circle at a constant speed of 3 ms^(-1) . The tension in the string will be 19 N when the stone is (g=10 ms^(-1))

A wooden block or mass m and density rho is tied to a string, the other end of the string is fixed to bottom of a tank. The tank is filled with a liquid of density sigma with sigmagtrho . The tension in the string will be

A block is tied to one end of a light string of length 1 whose other end is fixed to a rigid support. The block is given a speed of sqrt(7gl//2) from the lowermost position. Find the height and speed at which the block leaves the circle. Also find the maximum height to which it rises finally.

A block is tied to one end of a light string of length 1 whose other end is fixed to a rigid support. The block is given a speed of sqrt(7gl//2) from the lowermost position. Find the height and speed at which the block leaves the circle. Also find the maximum height to which it rises finally.