The equation y = 5 sin`2pi`(x - 2t) represents a wave in which the distances are in metres and time in seconds, find the wave speed ?

The equation y = 0.05 sin 2pi (0.1x - 2t) represents a wave in which the distances are in metres and time in seconds, the wave speed is_________ ms^-1 .

The equation y=A sin^2 (kx-omega t) represents a wave with

The equation of a travelling wave is y=0.07sin (12pix-500pit) where the distances are in metre and time is in second. Calculate the wavelength and velocity of wave.

The equation y=4+2 sin (6t-3x) represents a wave motion. Then, wave speed and amplitude, respectively are

If the equation of transverse wave is y=5 sin 2 pi [(t)/(0.04)-(x)/(40)] , where distance is in cm and time in second, then the wavelength of the wave is

The equation of a progressive wave is given by y=a sin (628 t-31.4 x) If the distances are expressed in cms and time in seconds, then the wave velocity will be

A wave is expressed by the equation y=0.5sinpi(0.01x-3t) where y and x are in metre and t in seconds. Find the speed of propagation.

The equation of a simple harmonic wave is given by Y = 5sin""pi/2(100t - x) , where x and y are in metre and time is in second. The time period of the wave (m seconds) will be

The equation of a wave is y=4 sin[(pi)/(2)(2t+(1)/(8)x)] where y and x are in centimeres and t is in seconds.

The equation of a progressive wave is given by y=a sin (628t-31.4x) . If the distance are expressed in cms and time seconds, then the wave in this string wll be