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Find the length of one arch of the cycloid: \[x=r(\theta-\sin \theta)\]\[y=r(1-\cos \theta)\]
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oh there is a super easy trick to this...
What?!
hold on I'm looking for it...
actually that wasn't what I had in mind, but using the regular parametric arc length formula gets the job done
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oops, I gave away the answer, my bad :S
r is a constant here.isn't it?
It's been awhile since I've worked with polar equations. How do I find the limits of integration with them?
don't cycloids always have a constant radius by definition?
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