Find the relation between acceleration of the two blocks `m_(1) and m_(2)`. Assume pulleys are massless and frictionless and the strings are inextensible .

Find the accelerations of two blocks. Assume pulleys and strings are massless and frictionless. Also assume the string to be inextensible.

In the given diagram , find the relation between acceleration of blocks m_(1) and m_(2) . ( m_(2) remains horizontal ).

Find the acceleration of blocks in fig. The pulley and the string are massless.

In the figure given below, with what acceleration does the block of mass m will move? (Pulley and strings are massless and frictionless)

In the arrangement , shown below pulleys are massless and frictionless and threads are inextensible , block of mass m_(1) will remain at rest if

In the figure given below , with what acceleration does the block of mass m will move ? ( Pulley and strings are massless and frictionless)

The time period of block of mass m is (Assume pulleys and string are massless) .

In an atwood machine the two blocks have massess 1kg and 3kg . The pulley is massless and frictionless and string is light. The acceleration of the centre of mass (in m//s^(2) ) of this system is 0.5x . Find the value of x .

Find the acceleration of the 6 kg block in the figure. All the surfaces and pulleys are smooth. Also the strings are inextensible and light. [Take g = 10 m//s^(2) ] .

In the given arrangement, mass of the block is M and the surface on which the block is placed is smooth. Assuming all pulleys to be massless and frictionless, strings to be inelastic and light, R_1 , R_2 and R_3 to be light supporting rods, then acceleration of point P will be (A is fixed):