A ray of light with 2, = 525.0 nm is incident upon a glass sphere with index of refraction of n, = 1.299. The incident light ray makes an angle of 60.00° with the normal of the sphere's surface. The sphere has a radius of R = 25.00 cm and is surrounded by air with n, = 1.000. (c) If the glass had a wavelength-dependent index of refraction and for light of 22 = 501.4 nm it had n2 = 1.271, then what would be the difference Ap of the two total deflection angles for these two wavelengths of light? Answer for c: 2.278 degrees 60° 02 R

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A ray of light with 4 = 525.0 nm is incident upon a glass sphere with index of
refraction of n, = 1.299. The incident light ray makes an angle of 60.00° with the
normal of the sphere's surface. The sphere has a radius of R = 25.00 cm and is
surrounded by air with n, = 1.000.
(c) If the glass had a wavelength-dependent index of refraction and for light of 22 =
501.4 nm it had nz = 1.271, then what would be the difference Ag of the two total
deflection angles for these two wavelengths of light?
Answer for c: 2.278 degrees
60°
Transcribed Image Text:A ray of light with 4 = 525.0 nm is incident upon a glass sphere with index of refraction of n, = 1.299. The incident light ray makes an angle of 60.00° with the normal of the sphere's surface. The sphere has a radius of R = 25.00 cm and is surrounded by air with n, = 1.000. (c) If the glass had a wavelength-dependent index of refraction and for light of 22 = 501.4 nm it had nz = 1.271, then what would be the difference Ag of the two total deflection angles for these two wavelengths of light? Answer for c: 2.278 degrees 60°
If a horizontal ray of light enters the glass sphere at the point x = 25cos (2.00°)
cm, y = 25sin (2.00°) cm, then at what coordinate does the ray exit the sphere?
Please help with this question!
2.
Transcribed Image Text:If a horizontal ray of light enters the glass sphere at the point x = 25cos (2.00°) cm, y = 25sin (2.00°) cm, then at what coordinate does the ray exit the sphere? Please help with this question! 2.
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