Suspended Ring - Masses Released - Find Condition for Ring to Move Up

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SUMMARY

The discussion centers on the dynamics of a suspended ring with a mass (M) and two equal masses (m) sliding down its sides. For the ring to move upward, the condition is that the normal reaction force from the masses must exceed the gravitational force acting on the ring after the masses collide at the bottom. This upward force is generated when the elastic collision occurs, causing the masses to rebound and exert an upward force on the ring.

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Chileboy
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I'm having trouble with this problem...

A ring (mass = M) is suspended by an ideal cord from the ceiling, two equal masses (mass = m) are released from the top of the ring and slide down, one on either side of the ring, without friction. The question is:
What condition must the masses meet in order for the ring to move up?

I'm having trouble imagining it, I can't see which force could make the ring go up.

I'd apreciate any help.
 
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Ring and masses

As far as I see it, as the masses reach the lower half of the ring, there is a normal reaction acting on them exerted by the ring. But that is in the upward direction.

But after they collide at the bottom, they ( if they are elastic ) start moving up again and in the process, the normal recation exerted by the ring is downwards, and on the ring by the masses is upwards. Probably that is what makes it go up.


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