Slit 1 of Young's double-slit experiment is wider then slit 2, so that the light from slits are given as `A_(2) = A_(3) A_(0) sin (omega + (pi)/(3))`, The resultant amplitude and intensity, at a point where the path difference between them is zero, are A and I, respectively. Then

Slit 1 of Young's double-slit experiment is wider then slit 2, so that the light from slits are given as A_(1) = A_(0) sin omega t and A_(2)= 3 A_(0)sin (ω+π / 3), , The resultant amplitude and intensity, at a point where the path difference between them is zero, are A and I, respectively. Then

In Young's double slit experiment,the intensity at a point where the path difference is

In a Young's double slit experiment the amplitudes of the two waves incident on the two slits are A and 2A . If I_(0) is the maximum intensity, then the intensity at a spot on the screen where the phase difference between the two interfering waves is phi .

In Young's double slit experiment, one of the slit is wider than other, so that amplitude of the light from one slit is double of that from other slit. If I_m be the maximum intensity, the resultant intensity I when they interfere at phase difference phi is given by:

In Young's double slit experiment, one of the slit is wider than other, so that amplitude of the light from one slit is double of that from other slit. If I_m be the maximum intensity, the resultant intensity I when they interfere at phase difference phi is given by:

In Young's double slit experiment, one of the slit is wider than other, so that amplitude of the light from one slit is double of that from other slit. If I_m be the maximum intensity, the resultant intensity I when they interfere at phase difference phi is given by:

A Young's double slit experiment uses a monochromatic light of wavelength lambda . The intensity of each slit is same and is equal to I_(0) . What will be the resultant intensity at a point where waves interfere at a path difference of (lambda)/2 ?

A Young's double slit experiment uses a monochromatic light of wavelength lambda . The intensity of each slit is same and is equal to I_(0) . What will be the resultant intensity at a point where waves interfere at a path difference of (lambda)/2 ?

If one of the two slits of Young's double-slit experiment is painted so that it transmits half the light intensity as the second slit, then

If one of the two slits of Young's double-slit experiment is painted so that it transmits half the light intensity as the second slit, then