In the pulley system shown here, find the relationship between acceleration of `m_(1),m_(2)` and `m_(3)`

A pulley-block arrangement is shown in the adjacent figure, if acceleration of m_(1), m_(2) and m_(3) are a_(1) ,a_(2) and a_(3) respectively, then relation between a_(1),a_(2) and a_(3) is ( All string and pulleys are ideal . )

A pulley-block arrangement is shown in the adjacent figure, if acceleration of m_(1), m_(2) and m_(3) are a_(1) ,a_(2) and a_(3) respectively, then relation between a_(1),a_(2) and a_(3) is ( All string and pulleys are ideal . )

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?

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)

If system is in equilibrium then find relation between m_(1) and m_(2)

If system is in equilibrium then find relation between m_(1) and m_(2)

If system is in equilibrium then find relation between m_(1) and m_(2)

In the adjacent figure, all the pulleys are frictioniess and massless, all the stringes are also massless. The relation between a_(1),a_(2) and a_(3) is (where a_(1),a_(2) and a_(3) are the acceleration of masses m_(1),m_(2) and m_(3) respectively in the direction as shown in the figure)

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: