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What we've got here is a particle rotating around an axis some distance from

it. So its angular momentum is ( r X m v ), and the fact that the particle

happens to be a ball is irrelevant.

The vector cross-product just says that the direction of the angular momentum

vector will be perpendicular to the plane of the rotation, which I don't think we care

about for purposes of this question. We're just looking for its magnitude . . . r m v .

r = radius of the rotation

m = mass

v = speed around the circle = ( ω r )

r m v = (r m) (ωr) = m ω r2 = (0.210) (10.4) (1.1)2 = 2.64264 kg-m2/sec

I have no feeling for whether or not that's a reasonable result. I lost it around

the last time I had to calculate an angular momentum ... an event that was

roughly contemporaneous with the mass extinction of the dinosaurs.

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Q: What is the angular momentum of a 0.210kg ball rotating on the end of thin string in a circle of radius 1.10m at angular speed of 10.4 rad's?
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