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A ray of light falls on transparent glass slab with refractive index 1.62 ( relative to air ) incidence for which the reflected and refracted rays are mutually perpendicular

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Answered by Anonymous
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Question: A ray of light falls on a transparent glass slab with refractive index (relative to air) of 1.62. The angle of incidence for which the reflected and refracted rays are mutually perpendicular is

Given: A ray of light falls on a transparent glass slab with refractive index (relative to air) of 1.62.

To Find: The angle of incidence for which the reflected and refracted rays are mutually perpendicular is:

Solution:  tan^{-1} (1.62)

Explanation:

From law of reflection: r=i

And from figure: R+90^{o} +r=180^{o}

R=90^{o} -r

R=90^{o} -i

Now from Snell's law:  \frac{sin\: i}{sin R} = μ

\frac{sin\: i}{sin(90^{o})-i } = μ

\frac{sin\:i}{cos\:i} = μ

tan\:i= μ ⇒ i=tan^{-1}μ

i=tan^{-1} (1.62)

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