A ring of mass m and radius r is placed on a smooth horizontal surface with its centre at origin a small ball of same mass is given a velocity
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Mass per unit length of ring = M/(2×π×R)
A ring of mass m and radius r is placed on a smooth horizontal surface
Mass of the dx element = dm = dx × M/(2×π×R)
For equilibrium,
2T sin θ= dm × v²/ R
Since θ= small, sinθ=θ
2T\θ=dx ×M/(2πR)× v²/ R
2T (dx/R) =dx ×M/(2πR)× v²/ R
Tension in the ring. T= Mv²/ (4πR)
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