A small ring P is threaded on a smooth wire bent in the form of a circle of radius a and center O. The wire is rotating with constant angular speed ω about a vertical diameter XY, while the ring remains at rest relative to the wire at a distance a/2 from XY. Then ω2 is equal to
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a
2ga
b
g2a
c
2ga3
d
g32a
answer is C.
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Detailed Solution
Ncosθ=mg ................(i)Nsinθ=mω2a2 ............(ii)From Eqs. (ii)/(i), tanθ=ω2a2g⇒ω2=2gtanθa Now, sinθ=a2×1a=12 or θ=30∘ or ω2=2g3a
A small ring P is threaded on a smooth wire bent in the form of a circle of radius a and center O. The wire is rotating with constant angular speed ω about a vertical diameter XY, while the ring remains at rest relative to the wire at a distance a/2 from XY. Then ω2 is equal to