A uniform chain of inertia (m) and length (ell) is lying on a slippery table. When one

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A uniform chain of inertia \(m\) and length \(\ell\) is lying on a slippery table. When one quarter of its length hangs over the edge, the chain begins to slip off. How fast is it moving when the last bit of it slips off the table? (Ignore friction.)

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