In the shown diagram if tension in string is `x/5 Mg`. Find x

The tension in the string is:

In the shown diagram all pulleys and strings are ideal. The frictional force acting on the 5 block is

Fundamental frequency of two identical strings x and y are 450Hz and 300Hz resp. then find the ratio of tension in string x and y will be

A system is at rest as shown in figure. The tension in the string in T_(1) . When the 2 kg block is removed, the system moves with some acceleration a and tension in string becomes T_(2) Find T_(1)//T_(2) .

In the situation shown, the tension in the string is 22N. What is m (in kg) ?

A bead of mass m is attached to the mid-point of a taut, weightless string of length l and placed on a frictionless horizontal table. Under a small transverse displacement x, as shown, if the tension in the string is T, then the frequency of oscillation is-

A mass M is divided in two parts m and M-m . Now two parts are connected by an ideal string passing over a pulley as shown in diagram. Find value of m such that tension in string is maximum.

A string of mass per unit length mu is clamped at both ends such that one end of the string is at x = 0 and the other is at x =l . When string vibrates in fundamental mode, amplitude of the midpoint O of the string is a, tension in a, tension in the string is T and amplitude of vibration is A. Find the total oscillation energy stored in the string.

A bird with mass m parches at the middle of a strectched string Show that the tension in the string is give by T=(mg)/(2sintheta). Assuming that each half of the string is straight.

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?