In figure-2.47 the tension in the diagonal string is 60 N. Find the magnitudes of the horizontal forces `F_(1)` and `F_(2)` the must be applied to hold the system in the position shown in figure-2.48. What is the weight of the suspended block.

[42.4 N each, 42.4 N]

In figure the tension in the diagram string is 60 N (a) Find the magnitude of the horizontal force F_(1) and F_(2) that must be applied to hold the system In the position shown. (b) What is the weight of the suspended block?

Find the magnitude of the horizontal force F required to keep the block of mass m stationary on the smooth inclined plane as shown in the figure.

As shown in figure the tension in the horizontal cord is 30 N . The weight W and tension in the string OA in Newton are

An object is in equilibrium under four concurrent forces in the direction shown in figure. Find the magnitudes of F_(1) and F_(2)

Find the tension in the string in situation as shown in the figure below . Forces 120 N and 100N start acting when the system is at rest.

If the mass of block is 1 kg and a force of 10 / sqrt3 N is applied horizontally on the block as shown in the figure . The frictional force acting on the block is :

Let us consider two forces F_(1) " and " F_(2) acting on a body of mass 2 kg as shown in the figure. F_(1)=10N , F_(2)= 2N , what will be the acceleration?

If the tension in the string in the figure. Is N and the acceleration of each block is 0.5 m/s^2 , find the friction coefficients at the two contacts with h blocks.

Calculate the force P required to cause the block of weight W_(2)=200N just to slide under the block of weight W_(1)=100N shown in figure-2.43. What is the tension in the string AB and the normal forces acting between the blocks and that applied by ground on W_(2) ? Surfaces of the blocks in contact are rough and the frictional force between the two blocks is 25 N and that between lower block and ground is 75 N Take g = 10 m//s^(2) .