InterviewSolution
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A thin circular ring of mass M and radius r is rotating about its axis with an angular speed co. Two particles having mass m each are now attached at diametrically opposite points. The angular speed ω of the ring will become(a) ωm/m+m(b)ωm/m+2m(c) ω m-2m)/m+2m(d) ω(m+2m)/m. |
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Answer» The correct answer is (b) Explanation: Moment of inertia of the ring I = Mr² Angular Momentum = I⍵ When the masses are attached, the moment of Inertia I'= Mr²+2mr² =(M+2m)r² Let the new angular speed be ⍵'. So the angular momentum =I'⍵'. Since the angular momentum is conserved. I'⍵'=I⍵ →⍵' = I⍵/I' =⍵Mr²/(M+2m)r² =⍵M/(M+2m) |
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