In the following figure the pulley `P_(1)` is fixed and the pulley `P_(2)` is movable. If `W_(1)=W_(2)=100` `N` , what is the angle `AP_(2)P_(1)` ? The pulleys are frictionless.

In the figure find the speed of pulley P

In the following figure, the pulley is massless and frictionless. The relation between T_(1), T_(2) and T_(3) will be :-

In the system shown in fig the pulley is frictionless and the string massless if m_(1)=m_(2) thrust on the pulley will be:

The following figure shows the combination of a movable pulley P_(1) with a fixed pulley P_2 used for lifting up a load W. State function of fixed pulley P_2 .

A situation is shown in figure-2.15, Find the acceleration of masses m_(1) abd m_(2) mass of pulley is m_(P) . Consider the string going over the pulley is massless and frictionless.

In the adjacent figure, pulley 'A' is fixed and 'B' is movable. The strings are massless, masses of pulleys can be neglected and friction between the strings and pulley also can be neglected, The acceleration of mass '2m' is

In the situation shown in figure F=500 newton applied on the pulley m_(1)=50 kg and m_(2) = 10 kg and pulley and strings are massless and frictionless. Then the acceleration of the pulley is : [g = 10 m//s^(2)]