visible White light reflected at perpendicular incidence from a soap film suspended in air has, in the spectrum, a constructive interference at A = 600 nm and a destructive interference at λ = 450 mm, with no other maxima or minima in between. If the refractive index of the film is n = 1.33, what is the film thickness?
visible White light reflected at perpendicular incidence from a soap film suspended in air has, in the spectrum, a constructive interference at A = 600 nm and a destructive interference at λ = 450 mm, with no other maxima or minima in between. If the refractive index of the film is n = 1.33, what is the film thickness?
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![When white light is reflected at perpendicular incidence from a soap film suspended in air, within the visible spectrum, it results in a constructive interference at a wavelength, λ = 600 nm, and a destructive interference at λ = 450 nm, with no other maxima or minima in between. Given that the refractive index of the film is n = 1.33, the question becomes: What is the thickness of the film?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F739452bb-bec9-43d8-9372-35dc57efa9d5%2F92055ea9-b975-48f2-b683-1d1f8483ca27%2F9xzk3w_processed.jpeg&w=3840&q=75)
Transcribed Image Text:When white light is reflected at perpendicular incidence from a soap film suspended in air, within the visible spectrum, it results in a constructive interference at a wavelength, λ = 600 nm, and a destructive interference at λ = 450 nm, with no other maxima or minima in between. Given that the refractive index of the film is n = 1.33, the question becomes: What is the thickness of the film?
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