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The discussion revolves around understanding the physics of a pendulum-like motion involving energy conservation and centripetal acceleration. It emphasizes the need to apply conservation of energy principles, particularly the relationship between potential energy (PE) and kinetic energy (KE) at different points in the motion. The key point is that at the top of the motion, the ball must maintain a minimum speed to keep the string taut, which is crucial for analyzing the forces involved. Participants are encouraged to clarify the equations governing the energy transformations as the ball moves through its trajectory. Overall, the focus is on applying Newton's second law and energy conservation to solve the problem effectively.
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I'm really not sure what to do here. ANY hints would be helpful.
 
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You'll need to use conservation of energy and Newton's 2nd law (consider centripetal acceleration). Hint for part b: At the top of the motion there is a minimum speed to maintain a taut string.
 
the formula PE=KE?

so the PE when the ball is below the peg has to equal the KE after it hits the peg?
 
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