On the nature of vacuum and questions thereof

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The discussion explores the mechanics of a plunger in a sealed tube, questioning whether the force required to lift it remains constant after overcoming atmospheric pressure. It is clarified that while the initial force needed to lift the plunger matches the weight of the air column above, the energy input increases with distance pulled, as work is done against a fixed force. The concept of suction in space is addressed, concluding that without air pressure, suction does not exist. Additionally, the variability of atmospheric pressure is noted as a potential mechanism for creating a clock spring, as atmospheric clocks utilize these pressure changes for timekeeping. The conversation emphasizes the relationship between force, energy, and atmospheric pressure in the context of vacuum mechanics.
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i have been pondering something. this is it: if a fellow had a tube with a plunger in it, like a syringe but without an opening for a needle or such. say the plunger is at the bottom of the tube. If you start to pull/raise it, it is my understanding that the force required to lift it would be equal to the weight of the column of air in the atmosphere described by the area of the plunger's cross section. Would this mean then that after that force had been met that then the energy needed would plateau? Say you go to pick up a 50 lb weight, you strain until it is lifted but then it does not get any harder. Is this the same with vacuum? Another thing: I you are in space, since here are no forces on either side of the previously mentioned tube-and-plunger, would suction exist?
 
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Once the force of the air pressure pushing down on the "plunger" is equal to the force you are lifting with, velocity will be constant as long as you can continue to apply that force.

In space, there is no air pressure, so no suction would exist.
 
Lensmonkey said:
i have been pondering something. this is it: if a fellow had a tube with a plunger in it, like a syringe but without an opening for a needle or such. say the plunger is at the bottom of the tube. If you start to pull/raise it, it is my understanding that the force required to lift it would be equal to the weight of the column of air in the atmosphere described by the area of the plunger's cross section. Would this mean then that after that force had been met that then the energy needed would plateau?

The force needed to pull a plunger with a vacuum does indeed plateau. Given a syringe this is fairly easy to do. You can pull a vacuum in a small syringe with little difficulty.

That's not the same as saying that there is a plateau in energy. The farther you pull against a fixed force, the more work you perform and so the more energy you are putting into the system.
 
hmm. I have tried this quickly and i was only able to pull the syringe a pretty short distance. (need to work out i guess!) but it made me wonder whether i was missing something. However, If the amount of force becomes a constant after the weight of atmosphere is equaled, this might make a good clock spring right?
 
Lensmonkey said:
hmm. I have tried this quickly and i was only able to pull the syringe a pretty short distance. (need to work out i guess!) but it made me wonder whether i was missing something. However, If the amount of force becomes a constant after the weight of atmosphere is equaled, this might make a good clock spring right?
The force does not become a constant it varies with air pressure.
 
ah rats, you're right.
 
Lensmonkey said:
ah rats, you're right.

The atmosphere can still be used as spring because of it variability and a pretty good one, atmospheric clocks run mainly on the variation of the atmospheres pressure and don't need winding for years.http://en.wikipedia.org/wiki/Atmos_clock
 

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