A disk of radius a and mass M is connected to a rod of mass m and length L as shown. Both the rod and the disk have uniform density. Find the moment of inertia of the compound object about an axis though the end labeled A and perpendicular to the plane of the disk. A

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Q: [Lz, |Îz, Îy] = iħÎz [Îy, Î.] = iħÎ₂ [Îz,, Îx] = iħÎy

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