Q.

At the interface between two materials having refractive indices n1 and n2, the critical angle for reflection of an em wave is θ1c. The n2 material is replaced by another material having refractive index n3, such that the critical angle at the interface between n1 and n3 materials is θ2c. If n3 > n2 > n1n2n3=25 and sinθ1Csinθ2C=12, then θ1c is

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a

sin123

b

sin113

c

sin116

d

sin156

answer is C.

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Detailed Solution

sinθ1C=n1n2sinθ2C=n1n3

sinθ1Csinθ2C=n3n2

sinθ1Csinθ2C=12 sinθ1C25sinθ1C=12

sinθ1C=56

θ1C=sin156

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At the interface between two materials having refractive indices n1 and n2, the critical angle for reflection of an em wave is θ1c. The n2 material is replaced by another material having refractive index n3, such that the critical angle at the interface between n1 and n3 materials is θ2c. If n3 > n2 > n1; n2n3=25 and sin⁡θ1C−sin⁡θ2C=12, then θ1c is