समीकरण `y = A sin 2pi (t/T - x/(lambda))` को दो अन्य रूपों में व्यक्त कीजिये ।

A transverse wave is given by y=A sin 2 pi ((t)/(T)-(x)/(lambda)) . The maximum particle velocity is equal to 4 times the wave velocity when

The progressive wave, is represented by the following equation — y = 20sqrt 3 sin ((2pit)/T - (2pi x)/lambda)) , find the' displacement at time t = tau//3 and x= lambda//6

The equation of the stationary wave is y = 2 A sin (( 2 pi c t)/( lambda)) cos (( 2 pi x)/( lambda)) Which of the following statements is wrong?

The equation of the stationary wave is y = 2 A sin (( 2 pi c t)/( lambda)) cos (( 2 pi x)/( lambda)) Which of the following statements is wrong?

The path difference between the two waves y_(1) = a_(1) sin (omega t - (2pi x)/(lambda)) and y_(2) = a_(2) cos (omega t - (2pi x)/(lambda) + phi) is ……….

Two coherent waves represented by y_(1) = A sin ((2 pi)/(lambda) x_(1) - omega t + (pi)/(4)) and y_(2) = A sin (( 2pi)/(lambda) x_(2) - omega t + (pi)/(6)) are superposed. The two waves will produce

Two coherent waves represented by y_(1) = A sin ((2 pi)/(lambda) x_(1) - omega t + (pi)/(6)) and y_(2) = A sin (( 2pi)/(lambda) x_(2) - omega t + (pi)/(6)) are superposed. The two waves will produce

Find the phase difference betwee the two progressive wave. y_(1)=A sin ((2pi)/(T) t-(2pi)/(lambda) x) and y_(2)=A cos ((2pi)/(T) t-(2pi)/(lambda)x)