Figure shows a rectangular pulse and a triangular pulse approaching each other along x-axis. The pulse speed is 0.5 cm/s. What is the resultant displacement of medium particles due to superposition of waves at x = 0.5 cm and t = 2 sec.

The figure shown at time t = 0 second, a rectangular and triangular pulse on a uniform wire are approcaching other. The pulse speed is 0.5 cm//s . The resultant pulse at t = 2 second is

The figure shown at time t = 0 second, a rectangular and triangular pulse on a uniform wire are approcaching other. The pulse speed is 0.5 cm//s . The resultant pulse at t = 2 second is

Two pulses on a string approach each other at speeds of 1m//s what is the shape of the string at t=6s?

Figure shows a wave pulse at t=0. The pulse moves to the right with a speed of 10cms^-1. Sketch the shape of the string at t=1s, 2s and 3s.

Figure shows a wave pulse at t=0. The pulse moves to the right with a speed of 10cms^-1. Sketch the shape of the string at t=s, 2s and 3s.

Figure shows a wave pulse at t=0. The pulse moves to the right with a speed of 10cms^-1. Sketch the shape of the string at t=1s, 2s and 3s.

A hypothetical pulse is travelling along positive x direction on a taut string. The speed of the pulse is 10 cm s^(–1) . The shape of the pulse at t = 0 is given as {:(y=x/6+1,"for",-6 lt x le 0),(=-x+1,"for",0 le x lt1),(=0,"for all other values of x",):} x and y are in cm. (a) Find the vertical displacement of the particle at x = 1 cm at t = 0.2 s (b) Find the transverse velocity of the particle at x = 1 cm at t = 0.2 s.

A wave pulse is travelling on a string at 2m//s along positive x-directrion. Displacement y of the particle at x = 0 at any time t is given by y = (2)/(t^(2) + 1) Find Shape of the pulse at t = 0 and t = 1s.

A wave pulse is generated in a string that lies along x-axis. At the points A and B, as shown in figure, if R_A and R_B are ratio of wave speed to the particle speed respectively then :