Prove that If the principal axes are along coordinate axes, then the products of

inertia are zero​

Prove that If the principal axes are along coordinate axes, then the products of

inertia are zero​

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2 thoughts on “Prove that If the principal axes are along coordinate axes, then the products of <br /><br />inertia are zero​”

  1. Step-by-step explanation:

    When rotation is not about an arbitrary axis but along a principle x, y or z axis, the products of inertia both are 0, and so the angular momentum points along a principle axis. Why do they resolve to 0? The products of inertia are:

    −∑imi(xizi)

    −∑imi(yizi)

    How do these go to 0 if the angular momentum is along a principle axis

    mark me as an brain list please

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