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Problem
Problem
A point source of light is placed at a distance
h
h
h
below the surface of a large and deep lake. Show that the fraction
f
f
f
of light that escapes directly from water surface is independent of
h
h
h
and is given by
f
=
[
1
−
1
−
1
/
μ
2
]
2
f = \frac{[1 - \sqrt{1 - 1/\mu^2}]}{2}
f
=
2
[
1
−
1
−
1/
μ
2
]
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