In the above question, if at the end of 4 sec, the string be cut, the position of each particle in next 2 seconds will respectively be -

In above question, what is the tension in each string ?

In the fig shown, the velocity of each particle at the end of 4 sec will be -

A particle is suspended by a light vertical inelastic string of length 1 from a fixed support. At its equilbrium position it is projected horizontally with a speed sqrt(6 g l) . Find the ratio of the tension in the string in its horizontal position to that in the string when the particle is vertically above the point of support.

A particle is suspended by a light vertical inelastic string of length 1 from a fixed support. At its equilbrium position it is projected horizontally with a speed sqrt(6 g l) . Find the ratio of the tension in the string in its horizontal position to that in the string when the particle is vertically above the point of support.

A particle is performing SHM, its velocity with respect to time is V=30 sin 2 pi t , then position of particle at t=2sec is

In the third of vibrations of the string, the distance between extreme end nodes is 2m, then the position of the nodes from the ends will be

Two particles each of mass m are connected by a light string of length 2L as shown in the figure. A constant force F is applied continuoulsly at the mid - point of the string at right - angle to intial position of the string. Find the acceleration of each particle and the acceleration of approach between the particles when separation between them is 2x

A particle is moving in a circular path in the vertical plane. It is attached at one end of a string of length l whose other end is fixed. The velocity at lowest point is u. The tension in the string is T and acceleration of the particle is a at any position then T. a' is positive at the lowest point for

A particle tide to the end of a string oscillates along a circular arc in a vertical plane. The other end of the string is fixed at the center of the circle. If the string has a breaking strength of twice the weight of the particles, a. find the maximum distance that the particle can cover in one cycle of oscillation. The length of the string is 50cm . b. Find the tension in the extreme position. c. Find the acceleration of the particle at bottom and extreme position.