Circular Motion Eqns

there is a centripetal acceleration (the acceleration an object while it is moving in a circle, towards the center of the circle)
[tex] a_{c} = \frac{v^2}{r} [/tex]
the velocity is distance (circumference of the circle) and the time is the period of one rotation
[tex] v = \frac{2 \pi r}{T} [/tex]
then [tex] a_[c} = \frac{4 \pi^2 r}{T^2} [/tex]


multiply acceration by force and taht gives the force period relation

 

multiply acceration by mass and taht gives the force period relation.

Good analysis stunner !

 

WELL im no expert in this field... one can attest to that

 

And what about the rigid rotators ?

marlon

 

The given treatment only applies to point particles, not massive rotating objects (ie rigid rotators like a spinning sphere or rod)

Nope, he's not a scientist, he is a far greater genius. You certainly know him.

regards
marlon

 

Mozart I believe.