Young's double slit experiment fringes

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SUMMARY

The discussion centers on Young's double slit experiment, specifically addressing the number of illuminated fringes formed when the slit separation is 1mm and the wavelength of light is 5250 Å. The conclusion is that the number of fringes is not infinite due to the angle of observed maxima being limited by the equation dsin(α) = nλ, where α must be less than 90 degrees. Additionally, the angle of the incident beam relative to the normal of the slits affects the interference pattern, as the points illuminated act as secondary sources of light.

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  • Understanding of Young's double slit experiment
  • Familiarity with wave interference principles
  • Knowledge of the relationship between wavelength and slit separation
  • Basic trigonometry for solving equations involving angles
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  • Research the mathematical derivation of fringe patterns in Young's double slit experiment
  • Learn about the impact of varying slit separation on interference patterns
  • Explore the effects of incident angle on light interference
  • Study the principles of wave optics and secondary sources of light
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aim1732
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I have some questions regarding Young's double slit experiment.

1.The first concerns the no. of possible fringes that will be formed.
Sample question is as:
Slit Separation = 1mm and wavelength of light is 5250 A.
No. of illuminated fringes=?
The basic problem is that I don't understand why the no. of fringes is not infinite as there is no limitation on the extent of the screen and light can interfere anywhere.

2.Then there is this thing about the incident beam being at an angle to the normal of the plane of the slits. Does it really matter if the light makes an angle? Anyhow the points illuminated are going to behave as secondary sources. Although I think it will but i can not put my thoughts together.
Any help would be appreciated.
 
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aim1732 said:
I have some questions regarding Young's double slit experiment.

1.The first concerns the no. of possible fringes that will be formed.
Sample question is as:
Slit Separation = 1mm and wavelength of light is 5250 A.
No. of illuminated fringes=?
The basic problem is that I don't understand why the no. of fringes is not infinite as there is no limitation on the extent of the screen and light can interfere anywhere.

The size of the screen is not the limiting factor, the angle of observed maxima is. Solve n in dsin(α)=nλ for α<90 degrees (you have all the other variables).
 
Thanks. I should have seen that before.
Part 2?
 

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