A body of mass m and radius of gyration K has | vedclass

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(A) The moment of inertia $I$ of a body in terms of its mass $m$ and radius of gyration $K$ is given by $I = mK^2$.Angular momentum $L$ is related to

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$\frac{L}{mK^2}$

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(A) The moment of inertia $I$ of a body in terms of its mass $m$ and radius of gyration $K$ is given by $I = mK^2$.Angular momentum $L$ is related to moment of inertia $I$ and angular velocity $\omega$ by the formula $L = I\omega$.Substituting the expression for $I$,we get $L = (mK^2)\omega$.Rearranging to solve for angular velocity $\omega$,we get $\omega = \frac{L}{mK^2}$.

$A$ body of mass $m$ and radius of gyration $K$ has an angular momentum $L$. Then its angular velocity is

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