Considering that de Broglie's wavelength is based on Planck's constant and momentum, is there a theoretical wavelength for objects with greater mass than that of atomic particles if they moved at extremely slow speeds? Also, would no speed imply an infinitely large wavelength?
This isn't a question anywhere; I was just wondering while looking at the equation. I'm curious what other people have to say on this idea.
2006-11-05
14:43:14
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2 answers
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asked by
Anonymous
in
Science & Mathematics
➔ Physics
Considering that de Broglie's wavelength is based on Planck's constant and momentum, is there a theoretical wavelength for objects with greater mass than that of atomic particles if they moved at extremely slow speeds? Also, would no speed imply an infinitely large wavelength?
This isn't a question anywhere; I was just wondering while looking at the equation. I'm curious what other people have to say on this idea.
Yes, I do realize that based on lambda = h/(mv) there would be a wavelength, however, my question is more along the lines of is it possible to get a measurable wavelength (as in hundreds of nanometers) by reducing speed to almost zero. Plus, what would this wavelength look like on a macroscopic scale?
2006-11-05
17:57:08 ·
update #1