Point masses m1 and m2, are placed at the opposite ends of a rigid rod of length L, and negligible mass. The rod is to be set rotating about an axis perpendicular to it. The position of point P on this rod through which the axis should pass so that the work required to set the rod rotating with angular velocity ωo it minimum, is given by :
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a
x=m2Lm1+m2
b
x=m1Lm1+m2
c
x=m1m2L
d
x=m2m1L
answer is A.
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Detailed Solution
As moment of inertia is minimum about centre of mass so point P must be centre of mass.⇒m1x=m2(L−x)⇒x=m2Lm1+m2