Under what condition, maximum particle velocity is four times the wave velocity corresponding to the equation,
`y=A sin(omegat-kx)`

A wave is given by the equation y=A sin 2pi ("f"t-x//lambda) Its maximum particle velocity is four times the wave velocity, when lambda is

A simple harmonic wave is represent by the relation y(x,t)=a_(0) sin 2pi(vt-(x)/(lambda)) if the maximum particle velocity is three times the wave velocity, the wavelength lambda of the wave is

A simple harmonic wave is represent by the relation y(x,t)=a_(0) sin 2pi(vt-(x)/(lambda)) if the maximum particle velocity is three times the wave velocity, the wavelength lambda of the wave is

Simple harmonic wave is represented by the relation y (x, t) = a_(0) sin 2pi (vt - (x)/(lambda)) If the maximum particle velocity is three times the wave velocity, the wavelength lambda of the wave is

The maximum particle velocity in a progressive wave is 4 times of the wave velocity. If the amplitude of the particle is 'A', then the wavelength of the wave is

The maximum particle velocity in a progressive wave is 4 times of the wave, velocity. If the amplitude of the particle is 'A', then the proagation constant is

A transverse wave is described by the equation y=y_(0)sin4pi(upsilont-(x)/(lambda)) . The maximum particle velocity is equal to four times the wave velocity if

A transverse wave is represented by the equation y=y_0sin2pi(vt-x/lambda) .The maximum particle velocity is equal to four times the wave velocity if