Two waves of equal amplitude when superposed, give a resultant wave having an amplitude equal to that of either wave. The phase difference between the two waves is

If resultant wave of two waves, each of amplitude A is also A then, phase difference between those two waves is

Assertion (A) : If two waves of same amplitude produce a resultant wave of same amplitude produce a resultant wave of same of same amplitude, then the phase difference between them may br 120^(@) . Reason (R ) : The resultant amplitude of two waves is equal to algebraic sum of amplitude of two waves.

Two waves of the same frequency and amplitude super impose to produce a resultant disturbance of the same amplitude. The phase difference between the waves is.

If two waves of same amplitude produce a resultant wave of same amplitude a phase difference between the two is

If the two waves of the same frequency and same amplitude, on superposition produce a resultant disturbance of the same amplitude, then the phase difference between the two arriving wave will be

Two waves having equaitons x_1=asin(omegat+phi_1) , x=asin(omega+phi_2) If in the resultant wave the frequency and amplitude remain equal to those of superimposing waves. Then phase difference between them is

(A): If two waves of same amplitude, produce a resultant wave of same amplitude, then the phase difference between them will be 120^(@) (R): The resultant amplitude of two waves is equal to sum of amplitude of two waves

(A): If two waves of same amplitude, produce a resultant wave of same amplitude, then the phase difference between them will be 120^(@) (R): The resultant amplitude of two waves is equal to sum of amplitude of two waves

Assertion: If two waves of same amplitude produce a resultant wave of same amplitude,then the phase difference between them will be 120 ^(@) Reason: The resultant amplitude of two waves is equal to vector sum of amplitudes treated as vectors