Consider the system ofpulleysasshown in figure-2.197. Find the acceleration of the three masses `m^(1),m^(2)` and `m^(3). (m_(1) = I kg,m_(2) = 2kg " and " m_(3) =3kg)`

In the system shown in fig., all pulleys are mass less and the string is inextensible and light. (a) After the system is released, find the acceleration of mass m_(1) (b) If m_(1) = 1 kg, m_(2) = 2 kg "and" m_(3) = 3 kg then what must be value of mass m_(4) so that it accelerates downwards?

Three blocks, placed on smooth horizontal surface are connected by ideal string and a disc shaped pulley of radius r, and mass m. Find the accelerations of the blocks. Masses of the blocks are given as M_(1) = 10kg, M_(2) = 5 kg , M_(3) = 2kg, m = 2kg .

There blocks of masses m_(1),m_(2) and m_(3) are connected by massless strings as shown in figure on a frictionless table. They are pulled with a force T_(3)=50 N. If m_(1)=10 kg, m_(2)=6 kg and m_(3)=2 kg, the tension T_(2) will be

In the figure shown, m_(1) = 10kg, m_(2) = 6kg, m_(3) = 4kg. If T_(3) = 40 N, T_(2) = ?

In the figure shown, m_(1) = 10kg, m_(2) = 6kg, m_(3) = 4kg. If T_(3) = 40 N, T_(2) = ?

Consider the system of masses and pulleys shown in fig. with massless string and fricitionless pulleys. (a) Give the necessary relation between masses m_(1) and m_(2) such that system is in equilibrium and does not move. (b) If m_(1)=6kg and m_(2)=8kg , calculate the magnitude and direction of the acceleration of m_(1) .

Consider the system of masses and pulleys shown in fig. with massless string and fricitionless pulleys. (a) Give the necessary relation between masses m_(1) and m_(2) such that system is in equilibrium and does not move. (b) If m_(1)=6kg and m_(2)=8kg , calculate the magnitude and direction of the acceleration of m_(1) .