Interference from Thin Films: What Happens to Wavelengths in Different Media?

AI Thread Summary
The discussion centers on how the wavelength of light changes when it passes through different media, specifically oil and glass. The key point is that the wavelength of light in oil, with a refractive index of 1.45, is greater than in glass, which has a refractive index of 1.50. Participants clarify that the wavelength in a medium can be calculated using the formula x_n = x/n, where x is the wavelength in air and n is the medium's refractive index. The conclusion reached is that the wavelength in oil is indeed greater than in glass. Understanding these relationships is crucial for solving problems related to interference from thin films.
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Homework Statement


Light of wavelength x, in air, is incident in air on a film of oil with index of refraction n_oil = 1.45. The film of oil has thickness L, and is spread on glass with an index of refraction n_glass = 1.50.
The wavelength of the light in oil will be _____ than the wavelength of the light in glass.
A) greater than B) equal to C)less than
physics-1.jpg


Homework Equations


2*n_oil*L = m*x

The Attempt at a Solution


I know the answer is A, but I can't figure out why. Can someone help me out on this? Thanks.
 
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Hi baseballer10p,

How is the wavelength of light in a substance related to its wavelength in air (assuming that we say the index of refraction of air is 1)?

Once you have that you can calculate both the wavelength in oil and glass separately and see which one is larger.
 
Ok, I got the answer, but I want to make sure.

Is it x_n_ = x/n_2_

where x_n_ is the wavelength in the oil and x is the wavelength in air? n_2_ is the index of refraction of the oil or glass correct?

Thanks, by the way.
 
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Looks good; you can then find the wavelength of the light in the oil and the glass.
 
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