Question:

A wide slab consisting of two media of refractive indices $n_{1}$ and $n_{2}$ is placed in air as shown in the figure. A ray of light is incident from medium $n _{1}$ to $n _{2}$ at an angle $\theta$, where $\sin \theta$ is slightly larger than $\frac1 { n _{1}}$. Take refractive index of air as $1$.Which of the following statement(s) is(are) correct?
A wide slab consisting of two media of refractive indices 𝑛1 and 𝑛2 is placed in air

Updated On: Sep 14, 2024
  • The light ray enters air if $n_{2}=n_{1}$
  • The light ray is finally reflected back into the medium of refractive index $n _{1}$ if $n _{2}< n _{1}$
  • The light ray is finally reflected back into the medium of refractive index $n_{1}$ if $n_{2}>n_{1}$
  • The light ray is reflected back into the medium of refractive index $n_{1}$ if $n_{2}=1$
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The Correct Option is B, C, D

Solution and Explanation

\(\sin(\theta) > \frac{1}{n_1}\) β€¦ (i)

And \(n_1 \sin(\theta) = 1 \times \sin(r)\) β€¦ (ii)

\(β‡’ sinr > 1\)

\(β‡’\) refraction into air is not possible
Therefore correct options are :
(B) The light ray is finally reflected back into the medium of refractive index 𝑛1 if \(n_2 < n_1\)
(C) The light ray is finally reflected back into the medium of refractive index 𝑛1 if \(𝑛_2 > 𝑛_1 \)
(D) The light ray is reflected back into the medium of refractive index 𝑛1 if 𝑛2 = 1

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