A system of two blocks and a light string are kept on two inclined force (rought) as shown in figure All the are mentioned in the diagram pulley is light and frictionless `(Take g = 10ms^(-2) , sin 37^(@) = 3//5)`

If the system force rest , then the acceleration of the system is

A system of two blocks and a light string are kept on two inclined force (rought) as shown in figure All the are mentioned in the diagram pulley is light and frictionless (Take g = 10ms^(-2) , sin 37^(@) = 3//5) In the above question the motion of the system would be best described by

A system of two blocks and a light string are kept on two inclined faces (rough) as shown in figure. All the required data is mentioned in the diagram pulley is light and frictionless (Take g = 10ms^(-2) , sin 37^(@) = 3//5) If the system is released from rest , then the acceleration of the system is

A system of two blocks and a light string are kept on two inclined force (rought) as shown in figure All the are mentioned in the diagram pulley is light and frictionless (Take g = 10ms^(-2) , sin 37^(@) = 3//5) If a system moving in such away that a block of 10 kg is comming down inclined with a speed of 2 ms^(-2) then how much time the system takes to come to a stop? [Assume the length of incline to be large enough]

For the system shown in the figure,the pulleys are light and frictionless.The tension in the string will be

Calculate the tension in the string shown in figure. The pulley and the string are light and all surfaces are frictionless. Take g=10 m/ s^2 .

Calculate the tension in the string shown in figure. The pulley and the string are light and all surfaces are frictionless. Take g=10 m/ s^2 .

Calculate the tension in the string shown in figure. The pulley and the string are light and all surfaces are frictionless. Take g=10 m/ s^2 .

For the system shown in the figure, the pulleys are light and frictionless. The tension in the string will be (Assume all surfaces to be smooth)

For the system shown in the figure, the pulleys are light and frictionless. The tension in the string will be (Assume all surfaces to be smooth)