A parallel beam of light from a He-Ne laser, with a wavelength 633 nm, falls on two very narrow slits 0.070 mm apart.
Part A
How far apart are the fringes in the center of the pattern on a screen 4.1 m away?
for constructive interference in two slit experiment we know that
m* = d*sin
for small angles we know that
sin = = tan = y/D
So,
m* = d*y/D
y = m**D/d
Given values are:
D = distance between screen-slit = 4.1 m
d = distance between two slits = 0.070 mm
wavelength = 633 nm
Now distance between two consecutive fringes will be:
dy = dm**D/d
for two consecutive fringes, dm = 1 (since (m + 1) - m = 1)
So
dy = 1*633*10^-9*4.1/(0.070*10^-3)
dy = 0.0371 m = 37.1*10^-3 m
dy = distance between fringes = 37.1 mm
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