Michael Redler wrote:

>Does anyone remember the equations for angular momentum and kinetic energy 
>from a rotating flywheel?

kinetic energy
E = I * <omega>^2 /2

I for the homogeneous discus is I = m * R^2 / 2
<omega> is angular speed and can be calculated from
<omega>= 2 * pi * <niu> where <niu> is revolutions per second or <niu> = RPM/60

angular momentum = I * <omega>

these formulas for rotating motion are very easily derived from formulas for 
linear motion
just replace mass m with inertia I, and speed v with angulav speed <omega>

so from E=m*v^2/2 we can derive E= I*<omega>^2/2
from P = m*v we derive  angular momentum = I * <omega>
(i forget what letter is usualy used for angular momentum)

The inertia I depends on object shape and is usually (for simple shapes) in the 
form
I = m * r^2 * <some coefficient>
for a very fine wall cilynder, coefficient is 1, for discus its 1/2, i forget 
what it is for sphere, 3/4?.

You can derive these coefficients by doing integral of r^2 * delta m where r is 
the disstance from spin axis.

hope this helps

--
Tomas Juknevicius



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