A horizontal force `F=2N` is applied on the system shown in the figure.All surfaces are smooth.All pulleys and string are ideal.Mass of `A` and `B` each is `1` kg.What is the acceleration of `B` with respect to `A`

Pulleys and strings are massless.The horizontal surface is smooth.What is the acceleration of the block

Pulleys and strings are massless. The horizontal surface is smooth. What is the acceleration of the block

Find the acceleration of each block in the situation shown in the figure. All the surface are smooth and the pulleys and sttings are light.

A constant force F=m_2g/s is applied on the block of mass m_1 as shown in figure. The string and the pulley are light and the surface of the table is smooth. Find the acceleration of m_1

In the system shown in the diagram all surfaces are smooth, pulley and strings are ideal. If vec( a_(A)) and vec( a_(B)) are the accelerations of the two blocks, then just after the system is released from rest, then choose correct statement(s) :

Consider the situation shown in the figure. The surface is smooth and the string and the pulley are light. Find the acceleration of each block and tension in the string.

In the system shown in figure all surfaces are smooth. Strings is massless and inextensible.Find acceleration of the system and tension T in the string (g=10m//s^(2))

Angular acceleration of the cylinder C shows in the figure is (all strings and the pulley are ideal)

In the system shown in figure, all surfaces are smooth, pulley and strings are massless. Mass of both A and B are equal. The system is released from rest. (a) Find the veca_(A). veca_(B) immediately after the system is released. veca_(A) "and" veca_(B) are accelerations of block A and B respectively. (b) Find veca_(A) immediately after the system is released.

A constant force F = m_(2)g//2 is applied on the block of mass m_(1) as shown in fig. The string and the pulley are light and the surface of the table is smooth. The acceleration of m_(1) is :