two particle of medium disturbed by the wave propagation are at `x_(1)=0 and x_(2)=1 cm`. The respective displacement (in cm) of the particles can be given by the equation:
`y_(1)=2 sin 3pi t, y_(2) sin (3pi t-pi//8)` the wave velocity is

two particle of medium disturbed by the wave propagation are at x_(1)=0cm and x_(2)=1 cm . The respective displacement (in cm) of the particles can be given by the equation: y_(1)=2 sin 3pi t, y_(2) sin (3pi t-pi//8) the wave velocity is

Two particle of medium disturbed by the wave propagation are at x_(1)=0 and x_(2)=1 cm . The respective displacement (in cm) of the particles can be given by the equation: y_(1)=2 sin 3pi t, y_(2)= 2 sin (3pi t-pi//8) the wave velocity is

y_(t)=2sin3pit y_(2)=2sin(3pit-(pi)/(8)) The wave velocity is

Two particles of a medium disturbed by the wave propagtion are at x_(1)=0 and x_(2)=1 cm The wave is propagating in positive x-direction The displacement of the particles is given by the equation: y_(1)=(2sin3pit) cm and y_(2)=2sin(3pit-pi//8) cm (t is in seconds)

y_(t)=2sin3pit y_(2)=2sin(3pit-(pi)/(8)) The wave velocity is , if the path difference is 1cm .

The equation of displacement of two waves are given as y_(1)=10sin(3 pi t+(pi)/(3)) , y_(2)=10sin(3 pi t+(pi)/(3)) .Then what is the ratio of their amplitudes

The equation of a progressive wave can be given by Y = 15 sin (660 pi t -0.02pi x) cm . The frequency of the wave is

When a wave travels in a medium the particles displacement is given by the equation y(x,t)=0.03sin pi (2t-0.01x) Where y and x are in metre and t in second. The wavelengths of the wave is