Grating and slits problem 28 from 9702_s17_qp_13.pdf

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In summary, the conversation discusses equations for the diffraction grating and double-slit experiment and how they relate to a specific problem. It is determined that the correct answer is either C or D, depending on the value of n and the dark fringe being counted from the center. The use of absolute value signs in the equations is also emphasized.
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Michael Marchenko
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I can exclude B because B shows maxima, but I do not know how to exclude A and D.

These are the equations for the diffraction grating and the double-slit experiment:

dSin(A) = nL

DL = ax

It seems that this problem is about the combination of both.

C is probably the correct answer.
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For ## A ##, what do you get if ## n ## is even? ## \\ ## Editing: The answers really needs absolute value signs and should be written ## |S_2P-S_1P|=... ## Then it will work for the ## nth ## dark fringe counted from the center up or down. To determine whether the correct answer is ## C ## or ## D ##, what do you get for the first (## n=1 ##) dark fringe (up or down) from the center? Does it obey ## C) ## ## |S_2P-S_1P|=(1/2) \lambda ##, or ## D) ## ## |S_2P-S_1P|=(3/2) \lambda ##? ## \\ ## Additional item: Please use the homework template in the future for your homework problems.
 
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1. What is the purpose of the grating and slits problem in the 9702_s17_qp_13.pdf paper?

The purpose of this problem is to test the understanding of interference and diffraction phenomena using gratings and slits. It also assesses the ability to apply mathematical equations and principles to solve problems related to these concepts.

2. How is the grating and slits problem related to physics?

This problem is related to physics because it involves the study of light and how it behaves when it passes through a grating or a slit. It also involves the application of principles such as wave interference and diffraction, which are fundamental concepts in physics.

3. What are the key factors that affect the interference and diffraction patterns in the grating and slits problem?

The key factors that affect the interference and diffraction patterns in this problem include the wavelength of the incident light, the distance between the slits or gratings, and the angle of incidence of the light. The materials and properties of the slits or gratings can also have an impact on the patterns.

4. How do you solve the grating and slits problem?

To solve this problem, you need to apply the principles of interference and diffraction, as well as relevant equations such as the grating equation and the single-slit diffraction equation. You also need to carefully consider the given information and the factors that may affect the results, and use logical reasoning to arrive at the correct answer.

5. What are the real-life applications of the concepts in the grating and slits problem?

The concepts of interference and diffraction, as demonstrated in this problem, have many real-life applications. They are used in the design of optical instruments such as microscopes and telescopes, as well as in the production of holograms and other optical devices. They are also important in fields such as telecommunications, where signals are transmitted and received through interference and diffraction processes.

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