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 figure, the tensions in the string

Consider the system as shown in the figure. The pulley and the string are light and all the surfaces are frictionless. The tension in the string is (=g10m//s^(2)) .

Two blocks, each having a mass M, rest on frictionless surfaces as shown in the figure. If the pulleys are light and frictionless and M on the incline is allowed to move down, then the tension in string will be

For the system shown in the figure, the inclined plane is fixed, all the pulleys are light and friction is absent every where.The tension in the string will be

The tension in the string in the pulley system shown in .

In the arrangement shown, all the surface are smooth, strings and pulleys are light. Find the tension in the string.

Three weight A ,B and C are connected by string as shown in the figure. The system moves over a frictionless pulley. The tension in the string connecting A and B is (where g is acceleration due to gravity)

Find the natural frequency of oscillation of the system as shown in figure. Pulleys are massless and frictionless. Spring and string are also massless. (Take pi^(2)=10 )