Thin film red light green light interference

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SUMMARY

The discussion centers on calculating the minimum nonzero thickness of a soap film (n = 1.333) required for destructive interference to eliminate green light (wavelength = 477 nm) from the reflected light, while red light (wavelength = 652 nm) remains unaffected. Participants clarified that only the wavelength of the green light should be considered for this calculation, emphasizing that wavelengths should not be combined. The correct approach involves using the formula for destructive interference in thin films, specifically focusing on the green light's wavelength.

PREREQUISITES
  • Understanding of thin film interference principles
  • Familiarity with the refractive index (n) concept
  • Knowledge of wavelength in different media
  • Ability to apply the formula for destructive interference: 2nt = (m + 0.5)λ
NEXT STEPS
  • Study the principles of thin film interference in detail
  • Learn how to calculate the refractive index for various materials
  • Explore the application of the formula for destructive interference in different contexts
  • Investigate the effects of varying film thickness on light interference patterns
USEFUL FOR

Students in physics, optics enthusiasts, and educators looking to deepen their understanding of light interference phenomena in thin films.

arod2812
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Homework Statement



A mixture of red light (wavelength vacuum = 652 nm) and green light (wavelength vacuum = 477 nm) shines perpendicularly on a soap film (n = 1.333) that has air on either side. What is the minimum nonzero thickness of the film, so that destructive interference removes the latter wavelength from the reflected light?

Homework Equations



HOW do I do this problem if this is a mixture of light? Do I simply add the wavelength value and if so at what point in the problem are they added??

The Attempt at a Solution


I used: sin(theta) = m (wavelength/n) and plugged in the value for n=1.333 and but I don't know what to plug in for wavelength.
 
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Don't be adding any wavelengths, if that's what you're thinking. Read the problem more carefully:
arod2812 said:
What is the minimum nonzero thickness of the film, so that destructive interference removes the latter wavelength from the reflected light?
That's the wavelength you have to worry about.
 

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