Uniform Circular Motion Background theory?

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The discussion focuses on the background theory of Uniform Circular Motion for a practical report involving swinging a rubber stopper. Key equations like a = v^2/r and F = mv^2/r are linked to Newton's laws, particularly his first law, which applies to uniform circular motion. The original derivation of centripetal force can be found in Newton's "Philosiae Naturalis Principia Mathematica" from 1687. Additionally, Huygens' work from 1673 is mentioned as a historical reference, although specific publications are not readily available. Understanding these foundational concepts is crucial for the report on Uniform Circular Motion.
antonio1997
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Hi Guys, new poster here.

I am currently doing a practical report on Uniform Circular Motion, where we had to swing a rubber stopper around attached to a length of string and mass.

I have to do a write up, including the background theory. I have searched everywhere but I have found no clear answers as to when the equations involved, such as a = v^2/r and F = mv^2/r, were discovered and derived. I am pretty sure Newton plays a big part, but I only find his 3 laws.

Please help :D
 
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Welcome to PF;
Are you sure "background theory" means the historical background?

Have you tried googling for "history circular motion"?
http://en.wikipedia.org/wiki/Timeline_of_classical_mechanics
... anyway, the reference you want is: Newton I. (1687) Philosophiae Naturalis Principia Mathematica.
The key background point is from Newton's laws of motion - look carefull at how the first applies to uniform circular motion. iirc PNPM has a derivation of centripetal force.

Apparently following from Huygens C. (1673) ... but cannot find the publication.
http://en.wikipedia.org/wiki/Christiaan_Huygens
 
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