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NEET PHYSICSEasy

For a prism, when the light undergoes minimum deviation, the relationship between the angle of incidence (ii) and the angle of emergence (ii') is:

A

i=ii = i'

B

i>ii > i'

C

i<ii < i'

D

i=0i = 0

Step-by-Step Solution

  1. Prism Deviation: When a ray of light passes through a prism, the angle of deviation δ\delta depends on the angle of incidence ii.
  2. Condition for Minimum Deviation: As the angle of incidence increases, the angle of deviation first decreases, reaches a minimum value (called the angle of minimum deviation, denoted by δm\delta_m), and then increases.
  3. Symmetry at Minimum Deviation: At the specific position of minimum deviation (δ=δm\delta = \delta_m), the light ray passes symmetrically through the prism.
  4. Conclusion: Because of this symmetrical passage, the angle of incidence becomes exactly equal to the angle of emergence (i=ii = i' or i=ei = e). Additionally, the angles of refraction at the two faces are equal (r1=r2r_1 = r_2), and the refracted ray inside the prism is parallel to its base.
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