Conservation on Angular Momentum

AI Thread Summary
The discussion centers on calculating the final moment of inertia of a figure skater who increases her rotation rate while conserving angular momentum. The key equation for angular momentum is L = Iω, where L is angular momentum, I is moment of inertia, and ω is angular speed. Participants clarify that the initial moment of inertia is provided, and the focus should be on determining the final moment of inertia using the conservation of angular momentum principle. The conversation emphasizes the need to apply the relationship between initial and final states to solve for the unknown. Understanding these concepts is crucial for completing the problem effectively.
misskk24
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A figure skater during her finale can increase her rotation rate from an initial rate of 1.02 revolutions every 2.08 s to a final rate of 3.05 revolutions per second. If her initial moment of inertia was 4.50 kg*m2, what is her final moment of inertia?
 
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What have you tried so far? Please show us your work.
 
:\

i'm bascially stuck
i have no idea where to begin
 
Can you state what the equation for angular momentum is? What does your textbook say?
 
L=mvr

?
 
but the inertia is I=(1/2)MR^2
 
misskk24 said:
L=mvr

?

You want this form

L = I\omega

Is that one in your book? L is angular momentum, I is the moment of inertia, and \omega is the angular speed.

Maybe look around here to learn about it: http://hyperphysics.phy-astr.gsu.edu/hbase/conser.html#conamo

but the inertia is I=(1/2)MR^2

You don't need this, since you were given the initial value of I directly in the question. You are trying to find the final value.

So if angular momentum is conserved, what will your equation look like?
 
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