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Suppose a planet's atmosphere has an index of refraction that depends on height (which we can express as n = n(h). At height h above the surface, n = 1.00. At the surface of the planet, n=nS. If a light ray enters the atmosphere at height h, how long does it take it to reach the surface?

Suppose a planet's atmosphere has an index of refraction that depends on height (which we can express as n = n(h). At height h above the surface, n = 1.00. At the surface of the planet, n=nS. If a light ray enters the atmosphere at height h, how long does it take it to reach the surface?

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Suppose a planet's atmosphere has an index of refraction that depends on height (which we can express as n = n(h). At height h above the surface, n = 1.00. At the surface of the planet, n =nS. If a light ray enters the atmosphere at height h, how long does it take it to reach the surface?
Transcribed Image Text:Suppose a planet's atmosphere has an index of refraction that depends on height (which we can express as n = n(h). At height h above the surface, n = 1.00. At the surface of the planet, n =nS. If a light ray enters the atmosphere at height h, how long does it take it to reach the surface?
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