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I'm trying to derive the power needed to change the speed of a rotating body. What happens to the (1/2) in the derivation? See next post.
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\[P=\frac{ dW }{dt }= (\frac{ d }{ dt })\left\{\frac{ 1 }{ 2 }I \omega^{2}\right\}= I\left\{ (\frac{ d \omega }{ dt })\right\} \omega=\left\{ I \alpha\right\} \omega=\tau \omega \]
why do we lose the 1/2 going from work to the angular acceleration?
Because you took the derivative, using the power rule 2*1/2 = 1.
Thank you, i wasn't thinking that i =had to include the second omega
Np, we all have those moments :)
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