Home
Class 11
PHYSICS
The path difference between the two wave...

The path difference between the two waves
`y_(1)=a_(1)sin(omegat-kx)`
and`" "y_(2)=a_(2)cos(omegat-kx+phi)`.
is

A

`-phi`

B

`+phi`

C

`phi + pi//2`

D

`phi - pi//2`

Text Solution

Verified by Experts

The correct Answer is:
D
Promotional Banner

Similar Questions

Explore conceptually related problems

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

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

The phase difference between the waves y=acos(omegat+kx) and y=asin(omegat+kx+(pi)/(2)) is

The resultant amplitude of a vibrating particle by the superposition of the two waves y_(1)=asin[omegat+(pi)/(3)] and y_(2)=asinomegat is

On the superposition of the two waves given as y_1=A_0 sin( omegat-kx) and y_2=A_0 cos ( omega t -kx+(pi)/6) , the resultant amplitude of oscillations will be

A particle is subjected to two SHMs simultaneously X_(1) = a_(1) sinomegat and X_(2) = a_(2)sin(omegat + phi) Where a_(1) = 3.0 cm, a_(2) = 4.0 cm Find resultant amplitude if the phase difference phi has value 30^(0)

Two waves are represented by the equations y_(1)=asin(omegat+kx+0.57)m and y_(2)=acos(omegat+kx) m, where x is in metres and t is in seconds. The phase difference between them is

The effects are produced at a given point in space by two wave decribed by the equations y_(1) = y_(m) sin omegat and y_(2) = y_(m) sin (omegat + phi) where y_(m) is the same for both the waves and phi is a phase angle. Tick the incorrect statement among the following.

What is the phase difference between two simple harmonic motions represented by x_(1)=A"sin"(omegat+(pi)/(6)) and x_(2)=A "cos"omegat ?

Two waves are represented by the equations y_(1)=a sin (omega t+kx+0.785) and y_(2)=a cos (omega t+kx) where, x is in meter and t in second The phase difference between them and resultant amplitude due to their superposition are