What Is the Diffraction Constant in This Double Slit Experiment?

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The discussion focuses on determining the diffraction constant in a double slit experiment involving monochromatic light with a wavelength of 625 nm. The total number of light lines observed is 11, leading to confusion about the term "constant of the diffraction bar," which may refer to the grating constant. The grating constant is typically defined as the number of lines per unit length, often expressed in lines per millimeter. Clarification is needed on whether the term refers to the distance between lines or the lines per millimeter. The distinction between a "double slit" and a "diffraction bar" or "grating" is also highlighted as a potential source of confusion.
diredragon
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Homework Statement


monochromatic light of 625 nm of wavelength falls normal to the optical bar. Total number of light lines that appear behind the bar is 11. What is the constant of the difraction bar?

Homework Equations


3. The Attempt at a Solution [/B]
I tried ##dsinx=ms## where ##s## is the wavelength and ##m## is number of lines. Since x is 90 i can calculate the ##d## to find the distance between the slits but what is diffraction constant?
 
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"Constant of the diffraction bar" might be referring to the "grating constant". The grating constant usually denotes the number of lines of the grating per unit length (often given as lines per millimeter). However, I've also seen people refer to the distance between two lines as the grating constant. So, you might need to consult your notes or textbook to see how it is used in your course.
 
I think it is lines per mm, is that 1/d?
 
diredragon said:
I think it is lines per mm, is that 1/d?
Yes. If you express d in mm, then you can think of d as the number of mm per line (mm/line). So, the units for 1/d would be ...?
 
Your title for this thread refers to "double slit". But the question refers to a "diffraction bar", which I was thinking might be a diffraction grating. So, I'm not sure what you're actually dealing with here.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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