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A particle moving in a circular path has an angular momentum of L. If the frequency of rotation is halved, then its angular momentum becomes |
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Answer» `(L)/(2)` Now, `omega'=omega//2` Hence, `L'=Iomega'=mr^(2)=(omega)/(2)=PIMR^(2)f RARR (L)/(L')=(2M pi r^(2)f)/(pi mr^(2)f)rArr L'=(L)/(2)`. |
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