The amplitude of wave disturbance propagating in the positive x-direction is given by `y=(1)/((1+x)^(2))` at time t=0 and `y=(1)/(1+(x-2)^(2))` at t=1s, where x and y are in metres. The shape of wave does not change during the propagation. The velocity of the wave will be ____m/s.

The displacement of a wave disturbance propagating in the positive x-direction is given by y =(1)/(1 + x^(2)) at t = 0 and y =(1)/(1 +(x - 1)^(2)) at t =2s where, x and y are in meter. The shape of the wave disturbance does not change during the propagation. what is the velocity of the wave?

The shape of a wave propagating in the positive x or negative x-direction is given y=1/sqrt(1+x^(2)) at t=0 and y=1/sqrt(2-2x+x^(2)) at t=1s where x and y are in meters the shape the wave disturbance does not change during propagation find the velocity of the wave

The amplitude of a wave disturbance propagating along positive X-axis is given by =1/(1+x^(2)) at t=0 and y=1/[1+(x-2)^(2)] at t=4 s where x and y are in metre. The shape of wave diturbance does not change with time. The velocity of the wave is

The displacement function of a wave traveling along positive x-direction is y=(1)/(2+2x^(2)) at t=0 and by y=(1)/(2+2(x-2)^(2)) at t=2s, where y and x are in metre. The velocity of the wave is:

The displacement function of a wave travelling along positive x-direction is y =(1)/(2 + 3x^(2))at t=0 and by y = (1)/(2) + 3(x - 2)^(2)) at t = 2 s , where y and x are in metre. The velocity of the wave is

The shape of a wave is represented by y=(1)/(1+x^(2)) at t=0 and y=(1)/(1+(x-1)^(2)) at t=2s . Assume that the shape of the wave remains unaltered as it advances in the medium. Find the velocity of the wave and represent the wave graphically.

Two wave functions in a medium along x direction are given by- y_1 = 1/(2+(2x-3t^(2))) m " "y_2 = -1/(2+ (2x+3t-6)^(2)) m where x is in metres and t is in seconds

Two wave function in a medium along x direction are given by y_(1)=1/(2+(2x-3t)^(2))m , y_(2)=-1/(2+(2x+3t-6)^(2))m Where x is in meters and t is in seconds