Equation `y=y_(0) sin (Kx+omega t)` represents a wave :-

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

The equation y=Asin^2(kx-omegat) represents a wave motion with

In a wave motion y = sin (kx - omega t),y can represent :-

Show that the equation y=a sin (pt-kx) represents a progressive wave. Calculate the velocity of the wave.

The equation y= A sin2(ωt - kx) represent a wave motion with amplitude and frequency as

If light wave is represented by the equation y = A sin (kx - omega t) . Here y may represent

The equation y = 0.15 sin 5x cos 300t represents a stationary wave. The wavelength of this stationary wave will be -

Statement-1 : The superposition of the waves y_(1) = A sin(kx - omega t) and y_(2) = 3A sin (kx + omega t) is a pure standing wave plus a travelling wave moving in the negative direction along X-axis Statement-2 : The resultant of y_(1) & y_(2) is y=y_(1) + y_(2) = 2A sin kx cos omega t + 2A sin (kx + omega t) .

Y= 2A cos^(2) (kx - omega t) represents a wave with amplitude A´ and frequency f. The value of A´ and f are:

In a wave motion y = a sin (kx - omegat) , y can represent