Light & Optics Physics Contest: 2 Questions Need Help

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SUMMARY

The forum discussion revolves around solving two physics problems related to light and optics. The first problem involves calculating the separation between the seventh order maxima for a beam of wavelength 550 nm passing through slits separated by 0.10 mm, with a screen distance of 2.0 m. The second problem requires determining the longest wavelength of light that produces a first-order maximum with double slits separated by 1.20 x 10^-6 m, along with identifying its position in the electromagnetic spectrum. Key concepts include diffraction and the formula dsinθ = mλ.

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  • Understanding of wave optics principles
  • Familiarity with the diffraction phenomenon
  • Knowledge of the formula dsinθ = mλ
  • Basic skills in solving physics problems involving light
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  • Study the principles of single slit diffraction
  • Learn about double slit interference patterns
  • Explore the electromagnetic spectrum and its regions
  • Practice solving problems involving maxima and minima in wave optics
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Students preparing for physics contests, educators teaching wave optics, and anyone interested in understanding light diffraction and interference patterns.

ballaholic8
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Hey guys i am stuck on two questions for the physics contest any idea how to do them?

A beam of wavelength 5.50 x 10^2 nm falls on a screen containing a pair of narrow slits separated by 0.10 mm. Calculate the separation between the two seventh order maxima on a screen 2.0 m from the slits.

and

Calculate the longest wavelength of light falling on double slits separated by 1.20 x 10^-6 m for which there is a first order maximum. In what part of the spectrum is this light?

any help would be appreciated. thanx
 
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I'll point you in the right direction. Read this, try it out and post back.

http://en.wikipedia.org/wiki/Diffraction

Look at the section titled single slit diffraction: Specifically under single slit diffraction.

A similar argument can be used to show that if we imagine the slit to be divided into four, six eight parts, etc, minima are obtained at angles θn given by

dsinθ= mλ

where m is an integer greater than zero

edit: i fail at latex
 

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