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Diffraction?

Discussion in 'MCAT Study Question Q&A' started by m25, 09.29.14.

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  1. m25

    m25

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    So I heard that diffraction through an opening is most pronounced when the wave encounters an obstacle or a slit that is comparable or smaller in size to its wavelength.
    But I also heard that if the slit is smaller than the wavelength, then wavelength cannot pass through the slits anymore and diffraction will be less pronounced/will not happen.

    So these two contradictory statements are confusing me. Which one is right, or am I missing some sort of big picture here?
     
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  3. Cawolf

    Cawolf 2+ Year Member

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    The ideal situation is a slit of the same magnitude of the wave.

    They aren't contradictory as much as they show there is an ideal range.
     
  4. m25

    m25

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    What do you mean by ideal range? And what do u mean they are not contradicting?
    The first statement is saying slit size =/<wave length gives most pronounced diffraction.
    The second statement is saying slit size <wave length does not give pronounced diffraction since wave is too big to pass through the slit.
     
  5. Hadi7183

    Hadi7183 2+ Year Member

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    Where did you get the second statement from? I think it's wrong. Diffraction happens when the opening size is comparable (could be smaller) to the wavelength.


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    Last edited: 09.30.14
  6. Cawolf

    Cawolf 2+ Year Member

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    Sorry I didn't read your statements carefully enough. What I said about magnitude still stands.
     
  7. m25

    m25

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    Hmm, can you elaborate on it a bit more?? I'm still confused.
     
  8. Cawolf

    Cawolf 2+ Year Member

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    It's beyond the scope of what I can explain well on a forum given my limited knowledge.

    All I can restate is that optimal diffraction will occur when the slit width is within one order of magnitude of the wavelength.
     
  9. m25

    m25

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    Ah, so we get optimal diffraction as long as slit size and wavelength are not TOO different?(i.e. by one order of magnitude)
    So if the wavelength gets bigger than slit by one magnitude, that's when the wavelength can no longer get through the slit?
     

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