Equation of a plane wave is given by `4 sin .(pi)/(4)[2t+(x)/(8)]`. The phase difference at any given instant of two particles 16 cm apart is

When a train of plane wave traverses a medium, individual particles execute periodic motion given by the equation y 4sin(pi)/(2)(2t x/8) Where the length are expressed in centimetres and time in seconds. Calculate the amplitute, wavelength, (a) the phase different for two positions of the same particle which are occupied at time interval 0.4 s apart and (b) the phase difference at any given instant of two particle 12 cm apart.

y = 4 sin (pi)/(2) (2t + (x)/(8)) find A, lambda & phase difference of same particle at time intervals of 0.4 sec & phase difference at any given instant of two particles 12 cm apart.

A travelling wave in a string is represented by y=3 sin ((pi)/(2)t - (pi)/(4) x) . The phase difference between two particles separated by a distance 4 cm is ( Take x and y in cm and t in seconds )

A travelling wave in a string is represented by y=3 sin ((pi)/(2)t - (pi)/(4) x) . The phase difference between two particles separated by a distance 4 cm is ( Take x and y in cm and t in seconds )

The equation of a plane progressive wave is given by, y= 3sin pi (( t)/( 0.02) -(x)/( 20)) .The frequency of the wave is

The equation of a plane progressive wave is given by, y= 3sin pi (( t)/( 0.02) -(x)/( 20)) .The frequency of the wave is

When a wave travels in a medium displacement of a particle is given by y(x,t) =0.03sin pi (2t-0.01x) where y and x are in metres and in seconds,The phase difference at a given instant of time between two paticles 25 m apart in the medium is