(d) the moment of the stick on the `y` axis around `y` axis chin is basically zero (axis through centre, parallel to rod) since the stick is thin. The moment of the rods ~ above the `x` and `z` axes are each `I = (1)/(12) ML^2` (axis v centre, perpendicular to rod) native the table in the chapter. The full moment that the 3 rods around the `y` axis (and about the `CM`) is `I_(CM) = I_(on x axis) + I_(on y axis) + I_(on z axis)` =`(1)/(12) ML^2 + 0 + (1)/(12) ML^2 = (1)/(6) mL^2` for the minute of the rod-combination about the axis the rotation, the parallel-axis theorem gives `I = I_(CM) + 3m((L)/(2))^2 = <(1)/(6) + (3)/(4)>mL^2` =`<(2)/(12) + (9)/(12)>m L^2 = (11)/(12) mL^2`.
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