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Figure P10.21

22.Two balls with masses M and m are connected by a rigid rod of length L and negligible mass as in Figure P10.22. For an axis perpendicular to the rod, show that the system has the minimum moment of inertia when the axis passes through the center of mass. Show that this moment of inertia is

I = L2, where = mM/(m + M).

Figure P10.22

Section 10.5 Calculation of Moments of Inertia

23.Three identical thin rods, each of length L and mass m, are welded perpendicular to one another as shown in Figure P10.23.  The assembly is rotated about an axis that passes through the end of one rod and is parallel to another.  Determine the moment of inertia of this structure.

Figure P10.23

24.       Figure P10.24 shows a side view of a car tire.  Model it as having two sidewalls of uniform thickness 0.635 cm and a tread wall of uniform thickness 2.50 cm and width 20.0 cm.  Assume the rubber has uniform density 1.10 103 kg/m3.  Find its moment of inertia about an axis through its center.

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