Angular acceleration

A nearly massless rod ( X Y ) (XY) of length L L is pivoted at one end X X so that it can swing free as a pendulum. Three masses A ( m ) , A(m), B ( 2 m ) B(2m) and C ( 3 m ) C(3m) are attached to it at the distances L 4 , \frac{L}{4}, L 3 \frac{L}{3} and L 2 , \frac{L}{2}, respectively, from end X . X. The rod is held horizontal and then it is released. Find the angular acceleration of the rod at the instant it is released.

The gravitational acceleration is g . g.

α = 348 g 149 L \alpha = \frac{348g}{149L} α = 348 g 14 L \alpha = \frac{348g}{14L} α = 348 g 19 L \alpha = \frac{348g}{19L} α = 34 g 149 L \alpha = \frac{34g}{149L}

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