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A figure skater is spinning at a rate of 1.7 rev/s with her arms outstretched. She then draws her arms in to her chest, reducin...Asked by femi
A figure skater is spinning at a rate of 1.7 rev/s with her arms outstretched. She then draws her arms in to her chest, reducing her rotational inertia to 64% of its original value. What is her new rate of rotation?
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Answered by
DonHo
Use conservation of angular momentum
L1*W1 = L2*W2
We're solving for W2
From the information given in the question:
L2 = 64*(L1/100) = .64*L1
W2 = (L1*W1)/L2
So plugging this into the momentum equation:
W2 = (L1*1.7)/(.64*L1)
We can kill the L1 on top and bottom leaving us with:
W2 = 1.7/.64
W2 = ___ rev/s
L1*W1 = L2*W2
We're solving for W2
From the information given in the question:
L2 = 64*(L1/100) = .64*L1
W2 = (L1*W1)/L2
So plugging this into the momentum equation:
W2 = (L1*1.7)/(.64*L1)
We can kill the L1 on top and bottom leaving us with:
W2 = 1.7/.64
W2 = ___ rev/s
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