How Does Thin-Film Interference Affect Light Reflection in Soap Films?

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SUMMARY

The discussion focuses on calculating the two smallest nonzero film thicknesses for a soap film with a refractive index of 1.32, where light of wavelength 654 nm in vacuum is incident perpendicularly. The conditions for constructive interference require that the path difference between light reflecting from the top and bottom surfaces of the film be an integer multiple of the wavelength. The smallest thickness is determined to be 123.5 nm, and the next smallest thickness is 247 nm.

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Light of wavelength 654 nm (in vacuum) is incident perpendicularly on a soap film (assume n = 1.32) suspended in the air. What are the two smallest nonzero film thicknesses (in nm) for which the reflected light undergoes constructive interference?
__________nm (smallest thickness)
__________nm (next smallest thickness)

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Please show what you've done so far and where you are stuck. (Hint: Consider the interference between light reflecting from the top and bottom surfaces of the soap film.)
 

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