Two coherent waves are described by the expressions.
`E_(1)=E_(0sin)((2pix_(1))/(lambda)-2pift+(pi)/(6))` and `E_(2)=E_(0)sin((2pix_(2))/(lambda)-2pift+(pi)/(8))`
Determine the relationship between `x_(1)` and `x_(2)` that produces constructive interference when the two waves are superposed?

Two coherent waves are described by the expressions. E_(1)=E_(0)sin((2pix_(1))/(lambda)-2pift+(pi)/(6)) E_(2)=E_(0)sin((2pix_(2))/(lambda)-2pift+(pi)/(8)) Determine the relationship between x_(1) and x_(2) that produces constructive interference when the two waves are superposed.

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

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

If a wave is represented by the following equation y=A cos (2pix)/(lambda) sin (2pivt)/(lambda) then it is a :

The path difference between the two waves y_1=a_1sin(omegat-(2pix)/(lamda)) and y_2=a_2cos(omegat-(2pix)/(lamda)+phi) is

int_(0)^(2pi)e^(x//2)sin((x)/(2)+(pi)/(4))dx=

Predict for the wave y = A cos.(2pix)/(lambda) sin ((2pivt)/(lambda))

Two coherent sources emit light waves which superimpose at a point where these can be expressed as E_(1) = E_(0) sin(omega t + pi//4) E_(2) = 2E_(0) sin(omega t - pi//4) Here, E_(1) and E_(2) are the electric field strenghts of the two waves at the given point. If I is the intensity of wave expressed by field strenght E_(1) , find the resultant intensity

Two sound waves (expressed in CGS units) given by y_(1)=0.3 sin (2 pi)/(lambda)(vt-x) and y_(2)=0.4 sin (2 pi)/(lambda)(vt-x+ theta) interfere. The resultant amplitude at a place where phase difference is pi //2 will be

From the two e.m.f. Equation e_(1)=E_(0) sin (100 pi t) and e_(2)=E_(0)sin (100 pi t+(pi)/3) , we find that