At most, how many bright fringes can be formed on either side of the central bright fringe when light of wavelength 557 nm falls on a double slit whose slit separation is 3.36 × 10-6 m?
It can be solved with a concept of path difference.
Path difference
nY = d * sin(theta) - equation 1
Where n is a positive real number and Y is the wavelength of the light.
d is the distance between slits.
For upto last bright fringe on the screen the angle wil be 90° .
So equation 1
n*Y = d* (1) as sin90° = 1
n = d/Y
Now n will give the count of total bright fringes on one side.
n = 3.36 x 10 -6/ 557 x 10 -9
n = 6.03
n= can't be a decimal number.
so the n= 6
6 on each side
total 6*2 = 12 on both sides
and if we also Include central bright fringe then 12 + 1 = 13.
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