Help Needed: Calculating Slit Distance Using Interfringe Value

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    Slit Value
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Homework Help Overview

The problem involves calculating the distance between two slits based on the interfringe value in a light interference pattern. The context is within the subject area of wave optics, specifically dealing with interference patterns created by slits.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to understand how to apply the interfringe value to calculate the slit distance, expressing confusion over their results. Some participants suggest exploring external resources for clarification, while others discuss the relationship between slit distance and fringe width in ideal conditions.

Discussion Status

The discussion is ongoing, with participants exploring different aspects of the problem. There are suggestions for further reading, and some participants are questioning the assumptions related to interference and diffraction effects.

Contextual Notes

The original poster mentions a specific numerical answer they are expecting, which contrasts with their calculations, indicating potential misunderstandings in applying the relevant concepts. There is also a reference to the effects of diffraction on the interference pattern.

Cyannaca
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Hi, I would need help with this problem.

A beam of light (628 nm) passes through 2 parallel slits in a screen, forming a pattern in which the interfringe is equal to 0,5 cm. If the distance between the slit and the screen is equal to 2,4 m, what is the distance between the slits?

The answer is 0,3 mm but I always get 1,5 which is way too high:mad:
I don't really understand how to use the interfringe value...
 
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The dsitance between the slits will be same as one fringe width iin case of perfect interference but may deviate in case of enchanced diffraction effects in interference .

BJ
 
The difference in path length between the two contributions
occurs right at the slits ... d sin (theta) , where theta is the deflection angle.
for the "most constructive" interference, the path length difference is an integer wavelength.
 

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