OB = = tan (n2/n1) (6.2-12) Brewster Angle

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Chapter1: Units, Trigonometry. And Vectors
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6.2-5 Refraction at the Brewster Angle. Use the condition n1 sec 01 = n2 sec 02 and Snell's
law, n, sin 61 = n2 sin 62, to derive (6.2-12) for the Brewster angle. Also show that at the
Brewster angle, 0 + 02 = 90°, so that the directions of the reflected and refracted waves are
orthogonal, and hence the electric field of the refracted TM wave is parallel to the direction
of the reflected wave. The reflection of light may be regarded as a scattering process in
which the refracted wave acts as a source of radiation generating the reflected wave. At the
Brewster angle, this source oscillates in a direction parallel to the direction of propagation of
the reflected wave, so that radiation cannot occur and no TM light is reflected.
Transcribed Image Text:6.2-5 Refraction at the Brewster Angle. Use the condition n1 sec 01 = n2 sec 02 and Snell's law, n, sin 61 = n2 sin 62, to derive (6.2-12) for the Brewster angle. Also show that at the Brewster angle, 0 + 02 = 90°, so that the directions of the reflected and refracted waves are orthogonal, and hence the electric field of the refracted TM wave is parallel to the direction of the reflected wave. The reflection of light may be regarded as a scattering process in which the refracted wave acts as a source of radiation generating the reflected wave. At the Brewster angle, this source oscillates in a direction parallel to the direction of propagation of the reflected wave, so that radiation cannot occur and no TM light is reflected.
Ishes woer
angie.
OB
= tan (n2/n1)
(6.2-12)
Brewster Angle
Transcribed Image Text:Ishes woer angie. OB = tan (n2/n1) (6.2-12) Brewster Angle
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