Two travelling waves `y_1=Asin[k(x-ct)]` and `y_2=Asin[k(x+ct)]` are superimposed on string. The distance between adjacent nodes is

The equations of two progressive waves superposing on a string are y_(1)= A sin [k(x - ct)] and y_(2) = A sin [k (x + ct)] . What is the distance between two consecutive nodes ?

Assertion: Two waves y_1 = A sin (omegat - kx) and y_2 = A cos(omegat-kx) are superimposed, then x=0 becomes a node. Reason: At node net displacement due to waves should be zero.

Assertion: Two waves y_1 = A sin (omegat - kx) and y_2 = A cos(omegat-kx) are superimposed, then x=0 becomes a node. Reason: At node net displacement due to waves should be zero.

The equation of a travelling and stationary waves are y_1=asin(omegat-kx) and y_2=asinkxcosomegat . The phase difference between two points x_1=(pi)/(4k) and (4pi)/(3k) are phi_1 and phi_2 respectively for two waves, where k is the wave number. The ratio phi_(1)//phi_(2)

A string vibrates according to the equation y=5 sin ((2 pi x)/(3)) cos 20 pi t , where x and y are in cm and t in sec . The distance between two adjacent nodes is

A standing wave is formed by two harmonic waves, y_1 = A sin (kx-omegat) and y_2 = A sin (kx + omegat) travelling on a string in opposite directions. Mass density energy between two adjavent nodes on the string.