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A point source of light is placed at a distance h below the surface of a large and deep lake. Show that the fraction f of light that escapes directly from water surface is independent of h and is given by,

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Due to TIR, light will be reflected back into the water if i > θc. So only that portion of incident light will escape which passes through the cone of angle θ = 2θc.

So, the fraction of light escaping

Now, as f depends on θc and which depends only on μ, it is independent of h

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