Find the tension in the strings AC and BC shown in figure.

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 the figure. All the surfaces are frictionless. (Take g = 10// ms^(-1) )

The coefficient of friction between two surface is mu= 0.8 . The tension in the string as shown in the figure is

The tension T in the string shown in figure is

Find the tension T_(2) in the system shown in the figure.

(a) A box of weight 10sqrt(3) N is held n equilibrium with the help of two strings OA and OB as shown in figure-1. the string OA is horizontal. Find the tensions in both the stings. (b) If you can change location of the point A on the wall and hence the orientation of the string OA without altering the orientation of the string OB as shown in figure-II. what angle should the string OA make with the wall so that a minimum tension is developed in it?

Determine the tensions T_(1) and T_(2) in the string as shown in figure.

Determine the tensions T_(1) and T_(2) in the string as shown in figure.

Find the tension in the horizontal string PQ and the string QR in the given figure [ Take g = 10 m//s^(2) ]

Find the tension in the horizontal string PQ and the string QR in the given figure. [Take g=10m//s^(2) ]