Showing Instaneous Rest of System When m2 Falls

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SUMMARY

The discussion focuses on demonstrating that a system reaches instantaneous rest when mass m2 falls a specific distance, calculated as (4am1m2)/(4m1^2 - m2^2). The problem involves analyzing the dynamics of a two-mass system and applying principles of mechanics to derive the condition for instantaneous rest. Key equations and concepts from classical mechanics are utilized to arrive at this conclusion.

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Homework Statement


The system is released (m2) from rest and mid AB
How can I show that he system comes to instaneous rest when m2 has fallen a distance
of (4am1m2)/(4m1^2-m2^2)?


Homework Equations





The Attempt at a Solution

 
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