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Conservation of angular momentum (view source)

Revision as of 03:22, November 18, 2007

153 bytes added , 03:22, November 18, 2007

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Calculating the moment of inertia ''I'' now becomes necessary for a rod of length ''l'' and mass ''M'', with a small block of mass ''m'' at its end.

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An ordinary rod of length ''l'' has the following moment of inertia relative to an origin at one end:

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:<math>\mathbf{I}= \frac{M}{3}\times\l^2</math>

[[category:physics]]

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