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A cone of radius r and height h is kept on a turntable rotating with an angular velocity. The friction between te table and the cone is sufficient so that the cone does not slide. The distance between the axis of the cone and the axis of turntable is `R(Rgtgtr)`. the maximum value of `omega` for which the cone does not topple is `sqrt((xgr)/(Rh))`, calculate x.
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`m omega^(2)R((h)/(4))=mgrrArromega=sqrt((4gr)/(Rn))`

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