What is moment of inertia in terms of angular momentum (L) and kinetic energy (K)\[ \frac{L²}{K} \]\[ \frac{L²}{2K} \]\[ \frac{L}{2K^{2}} \]\[ \frac{L}{2K} \]Solution:\[ K = \frac{1}{2}I \omega^{2} \] and L = I ω ⇒ Substituting we get, \[ I= \frac{L²}{2K} \]
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