If at `t = 0`, a travelling wave pulse on a string is described by the function.
`y = (6)/(x^(2) + 3)`
What will be the waves function representing the pulse at time `t`, if the pulse is propagating along positive x-axis with speed `4m//s`?

If at t = 0 , a travelling wave pulse in a string is described by the function, y = (10)/((x^(2) + 2 )) Hence, x and y are in meter and t in second. What will be the wave function representing the pulse at time t , if the pulse is propagating along positive x-axix with speed 2 m//s ?

If at t = 0 , a travelling wave pulse in a string is described by the function, y = (10)/((x^(2) + 2 )) Hence, x and y are in meter and t in second. What will be the wave function representing the pulse at time t , if the pulse is propagating along positive x-axix with speed 2 m//s ?

A pulse travelling at a speed of 2m/s along the positive Z-axis is given by y = (3)/( z^(2)+1) at t= 0 .The wave function representing the pulse at any times is given by

A pulse travelling at a speed of 2m/s along the positive Z-axis is given by y = (3)/( z^(2)+1) at t= 0 .The wave function representing the pulse at any times is given by

At t=0, a transverse wave pulse in a wire is described by the function y=6//(x^(2)-3) where x and y are in metres. The function y(x,t) that describes this wave equation if it is travelling in the positive x direction with a speed of 4.5 m//s is

At t=0, a transverse wave pulse in a wire is described by the function y=6//(x^(2)-3) where x and y are in metres. The function y(x,t) that describes this wave equation if it is travelling in the positive x direction with a speed of 4.5 m//s is

At t=0, transverse pulse in a wire is described by the function y=(6)/(x^(2)+3) where x and y are in metres. Write the function y(x,t) that describe this plus if it is travelling in the positive x-direction with a speed of 4.50 m//s .