two blocks of mass m each are connected by a masseless string whke A is connected to point O by another massless string. Both rotate with constat speed w on the horizontal surface with centre as O ,if T1 is the tesnion in OA and T2 is tension in string AB the the relation between T1 and T2 is

Two blocks of masses m and M are connected by an inextensible light string . When a constant horizontal force acts on the block of mass M. The tension in the string is

Two blocks of masses 10 kg and 20 kg are connected by a massless string and are placed on a smooth horizontal surface as shown in the figure. If a force F=600 N is applied to 10 kg block, then the tension in the string is

Two block of mass 1 kg and 2 kg are connected by a string AB of mass 1 kg . The blocks are placed on a smooth horizontal surface. Block of mass 1 kg is pulled by a horizontal force F of magnitude 8 N . Find the tension in the string at points A and B

Determine the tensions T_(1) and T_(2) in the string as shown in figure.

Determine the tensions T_(1) and T_(2) in the string as shown in figure.

Three masses are connected as shown in figure on a horizontal frictionless surface and pulled by a force of 60 N. The tensions T_1 and T_2 are in the ratio

Figure shows two blocks, each of mass 2kg, connected by a string passing over two pulleys. One block rests on a smooth horizontal surface and the other blockhangs vertically. Assume pullyes to be frictionless and massless. What is the tension in the string?

Two blocks of masses m_(1) and m_(2)(m_(1) gt m_(2)) connected by a massless string passing over a frictionless pulley Magnitude of acceleration of blocks would be

In the figure shown , two blocks of masses 2 kg and 4kg are connected by a massless string which is just taut (i.e., tension is zero at this moment ). Now two forces 4 N and 15 N are applied on blocks . The tension in the string is (coefficient of static and kinetic friction are same ). [ g = m//s^(2) ]

Two particles of masses m_1 and m_2 are connected to a string and the system is rotated in a horizontal plane with 'P' as center. The ratio of tension in the two parts of string is