[" If "m_(1)=10kg,m_(2)=4kg,m,=2kg" ,the acceleration of system is "],[qquad [2],[(1)/(m)]]

If m_(1) =10kg,m_(2)=4kg,m_(3) =2kg , the acceleration of system is .

Three blocks are connected by strings as shown in and are pulled by a force T_(3)=60N if m_(1)=10 kg, m_(2)=20 kg and m_(3)=30 kg calculate the acceleration of the system and T_(1) and T_(2)

Two masses m_(1) and m_(2) are attached to a string which passes over a frictionless smooth pulley. When m_(1)=10kg,m_(2)=6kg , the acceleration of masses is

In fig. both pulleys and the string are massless and all the surfaces are frictionless. Given m_(1)=1kg, m_(2)= 2kg, m_(3)=3kg . The acceleration of m_(1) is

In fig. both pulleys and the string are massless and all the surfaces are frictionless. Given m_(1)=1kg, m_(2)= 2kg, m_(3)=3kg . The acceleration of m_(1) is

In fig. both pulleys and the string are massless and all the surfaces are frictionless. Given m_(1)=1kg, m_(2)= 2kg, m_(3)=3kg . The acceleration of m_(3) is

In fig. both pulleys and the string are massless and all the surfaces are frictionless. Given m_(1)=1kg, m_(2)= 2kg, m_(3)=3kg . The acceleration of m_(3) is

In figure shown if m_(A) = 20 kg and m_(B) = 80 kg. The acceleration of block A if the system is set free to move is beta m//s^(2) . Find the value of beta . (Take g = 10 ms^(-2) )

Pulleys shown in the system are massless and fricionless. Threads are inextensible. The mass of blocks A, B, and C are m_(1)=2kg, m_(2)=4kg , and (m_3)=2.75 kg , respectively. Calculate the acceleration of each block.