Find the upper bound on the relative speed of the Earth and the ether

AI Thread Summary
The discussion revolves around calculating the upper bound on the relative speed of the Earth and the ether using data from the Michelson-Morley experiment. The relevant equation provided is d = ((v^2)/(λc^2)) (L1 + L2), which relates fringe separation to speed. The original poster expresses confusion about the concept of 'upper bound' and seeks assistance in understanding it. Ultimately, they indicate progress in solving the problem. The significance of the result lies in its implications for the existence of ether, as the experiment aimed to detect Earth's motion through it.
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Homework Statement



"The Michelson-Morley experiment was conducted using an interferometer with L1 = L2 = 40m, lambda = 632nm, and maximum fringe separation d = 0.0022 fringes.
Find the upper bound on the relative speed of the Earth and the ether, and clearly state the significance of the result in the context of the experiment."

Homework Equations



I'm going through all my Michelson-Morley notes and I found this equation:

d = ((v^2)/(λc^2)) (L1 + L2)

but I don't know if it's relevant!

The Attempt at a Solution



Honestly I have no idea... I can't find anything on 'upper bound' in my notes, I'm totally stumped. If anyone could help me out or point me in the right direction that would be brilliant :) Thank you!
 
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Not to worry, I think I have it worked out :) Thanks for reading!
 
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