139.If at t = 0, a travelling wave pulse on a string is described by the function . What will be the wave function representing the pulse at time t, if the pulse is propagating along positive x-axis with speed 4 m/s?

Open in App

Solution

Suggest Corrections

Similar questions

Q. If at

t = 0

, a travelling wave pulse on a string is described by the function

Y = \frac{6}{x^{2} + 3}

. What will be the wave function representing the pulse at time t, if the pulse is propagating along positive x-axis with speed

4 m / s

Q. A wave is travelling along positive

x -

direction with speed

4 m/s

. Further, equation of the wave pulse at

t = 0

y (x, 0) = \frac{5}{4 + (3 x + 6)^{2}}

. The equation of the same pulse after

t s

will be

Q. At t = 0, a transverse wave pulse in wire is described by the function;

y = \frac{6}{x^{2} + 3}

Where x and y are in meters. Write the function y(x,t) that describes this wave if it travelling in the positive x-direction with a speed of 4.50 m/s.

A wave pulse is travelling on a string with a speed v towards the positive X-axis. The shape of the string at t = 0 is given by g(x) = $A s i n (\frac{x}{a})$ where A and a are constants. Write the equation of the wave for a general time t, if the wave speed is v.

Join BYJU'S Learning Program