A narrow beam of monochromatic
light is incident normally on a
diffraction grating Third-order diffracted
beams are formed at angles of
45° to the original directions. What
is the highest order of diffracted
beam produced by this grating?
a)3rd
b)5th
c)4th
d)6th
Answers
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Explanation:
Given A narrow beam of monochromatic light is incident normally on a
diffraction grating Third-order diffracted beams are formed at angles of
45° to the original directions. What is the highest order of diffracted
beam produced by this grating?
- The angle φ has diffracted light and is given by d sinφ = pλ
- Now d is the grafting period, p is the order of diffraction and λ is wavelength of incident light.
- Now p max = d sinφ max / λ
- The diffracted beam is formed at an angle of 45 degree.
- So d sin 45 = 3λ
- We can write this as d/λ = 3 / sin 45
- = 3 / 1 / √2
- = 3√2
- = 4.242
- Now we need to find the highest order of diffraction.
- So p max = d sin φ / λ
- = 4.24 (since mod sin φ <=1)
- = 4
Reference link will be
https://brainly.in/question/15766710
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