Simple pulley question- single fixed

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SUMMARY

A single fixed pulley system with equal length ropes and equal masses can be analyzed under the assumption of no friction. When an incremental weight, such as a fly, is added to one side, the system experiences a net force due to the imbalance in weights. This results in non-zero acceleration, described by the equation F=(m1-m2)g = m1a, leading to one side descending completely over time. The challenge lies in achieving a perfectly balanced setup in practical applications.

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gloo
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for a single fixed pulley system :

1. on both sides -equal length ropes
2. equal masses to balance each other (static)
3. ignoring weight of the ropes and friction (pulley, rope, air etc..)

..if no friction- can it be assumed that the next incremental bit of weight on either side- (say a big fly lands on one side of the mass) will tip the scale so that one side completely pulls down the other
 
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gloo said:
for a single fixed pulley system :

1. on both sides -equal length ropes
2. equal masses to balance each other (static)
3. ignoring weight of the ropes and friction (pulley, rope, air etc..)

..if no friction- can it be assumed that the next incremental bit of weight on either side- (say a big fly lands on one side of the mass) will tip the scale so that one side completely pulls down the other
You don't have to assume it. You can work it out. If the weights are not equal, there is a net force so there will be non-zero acceleration: F=(m1-m2)g = m1a. If there is non-zero acceleration, the distance that the system will move in time t is s = at^2/2 so one side will completely fall eventually.

It should not be surprising that a fly would cause one side to fall. The real difficulty in practice would be to set up a frictionless pulley with equal masses on both sides so that they were exactly balanced.

AM
 
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