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Refraction Of Light Through A Prism
At what angle, a ray of light should be incident on the first face AB of a regular glass prism ABC so that the emergent ray grazes the adjacent face AC? See Figure 7 below. (Refractive Index of glass = 1.6)
For any prism, show that refractive index of its material is given by:
where the terms have their usual meaning.

Here,
i = Angle of incidence
e= Angle of emergence
A = refracting angle
r + r’ = Angle of a refraction
δ = deviation
i + e = A + δ ---(i)
A = r1+ r2 ---(ii)
Above relation connecting i. c., A + δ are shown above.
Under minimum deviation i = e, rt = r2 = r
From Eq. (i), we have
2 i = A + δ min
Hence proved.
A ray of light LM incident normally on the surface AC of an isosceles right angled prism ABC (where AB = BC) emerges along PQ, parallel to LM, shwon in Figure.

What can you say about refractive index μ of the material of the prism?
∠A =
C = 45°
∠ i = 45°
For total internal reflection to take place at faces,
Calculate angle of minimum deviation (δm) for a regular glass prism. (Refractive index of glass = 1-6)
Given,
n = 1.6
sin = ?
We know,
n =
1.6 =
53.13 =
sin = 46.26o
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