Maximum intensity in YDSE is `I_0`. Find the intensity at a
point on the screen where
(a) The phase difference between the two interfering beams is `pi/3.`
(b) the path difference between them is `lambda/4`.

In interference, two individual amplitudes are A_0 each and the intensity is I_0 each. Find resultant amplitude and intensity at a point, where: (a) phase difference between two waves is 60^@ . (b) path difference between two waves is lambda/3 .

In interference, two individual amplitudes are A_0 each and the intensity is I_0 each. Find resultant amplitude and intensity at a point, where: (a) phase difference between two waves is 60^@ . (b) path difference between two waves is lambda/3 .

In interference, two individual amplitudes are A_(0) each and the intensity is I_(0) each. Find resultant amplitude and intensity at a point, where (a) phase difference between two waves is 60^(@) . (b) path difference between two waves is lambda/3 .

In Young's double slit experiment, the maximum intensity is I_(0) . What is the intensity at a point on the screen where the path difference between the interfering waves is lamda/4 ?

Find the intensity at a point on a screen in Young's double slit experiment where the interfering waves of equal intensity have a path difference of lamda/4

Find the intensity at a point on a screen in Young's double slit experiment where the interfering waves of equal intensity have a path difference of lamda/3

Find the intensity at a point on a screen in Young.s double slit experiment where the interfering waves of equal intensity have a path difference of (i) lambda//4 and lambda//3 .

Two beams of ligth having intensities I and 4I interface to produce a fringe pattern on a screen. The phase difference between the beams is (pi)/(2) at point A and pi at point B. Then the difference between the resultant intensities at A and B is