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Topic: Vapor Pressure and Surface Area  (Read 4052 times)

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Offline galpinj

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Vapor Pressure and Surface Area
« on: October 29, 2016, 09:44:24 PM »
I've always read that, in a closed container, vapor pressure is independent of surface area, volume of liquid, and container shape/size.

Okay, if this is true, why does vapor pressure decrease when we add a solute, like salt? Based on colligative properties, this will lower the vapor pressure. Furthermore, on a conceptual level, this is because the salt molecule at the surface prevents the solvent (e.g water) from evaporating.

Why is it that losing surface area affects vapor pressure for colligative properties? What am I misunderstanding?

Thank you!

Offline Arkcon

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Re: Vapor Pressure and Surface Area
« Reply #1 on: October 30, 2016, 10:18:43 AM »
I've always read that, in a closed container, vapor pressure is independent of surface area, volume of liquid, and container shape/size.

Correct.

Quote
Okay, if this is true, why does vapor pressure decrease when we add a solute, like salt? Based on colligative properties, this will lower the vapor pressure.

Correct.

Quote
Furthermore,

This word means:

adverb
adverb: furthermore

    in addition; besides (used to introduce a fresh consideration in an argument).


OK.  You are adding support.  But you haven't given support to start with.  Colligiative properties happen because of  ... why?  What does a textbook say? 

Quote
on a conceptual level,

So, your conclusion follows, not a textbook.  I'm just being clear for everyone.

Quote
this is because the salt molecule at the surface prevents the solvent (e.g water) from evaporating.

This is not a correct mechanism for colligative properties.  Did you find it in a textbook? 

Quote
Why is it that losing surface area affects vapor pressure for colligative properties? What am I misunderstanding?

Thank you!

Does the loss in vapor pressure correspond to the loss of surface area by solute molecules?  Do this phenomena scale by solute at the surface?
Hey, I'm not judging.  I just like to shoot straight.  I'm a man of science.

Offline Enthalpy

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Re: Vapor Pressure and Surface Area
« Reply #2 on: October 30, 2016, 07:23:26 PM »
I just wonder if there can be any equilibrium when only a part of the container's inner area is one liquid.

Or rather, if the vapour must condense at all surfaces that are dry or are a different liquid, until a true equilibrium is obtained.

In which case, the usual claims would refer to an imperfect or transient equilibrium, obtained quickly because one process (the liquid's evaporation) is faster than the others.

Offline galpinj

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Re: Vapor Pressure and Surface Area
« Reply #3 on: October 31, 2016, 10:49:38 AM »
I've always read that, in a closed container, vapor pressure is independent of surface area, volume of liquid, and container shape/size.

Correct.

Quote
Okay, if this is true, why does vapor pressure decrease when we add a solute, like salt? Based on colligative properties, this will lower the vapor pressure.

Correct.

Quote
Furthermore,

This word means:

adverb
adverb: furthermore

    in addition; besides (used to introduce a fresh consideration in an argument).


OK.  You are adding support.  But you haven't given support to start with.  Colligiative properties happen because of  ... why?  What does a textbook say? 

Quote
on a conceptual level,

So, your conclusion follows, not a textbook.  I'm just being clear for everyone.

Quote
this is because the salt molecule at the surface prevents the solvent (e.g water) from evaporating.

This is not a correct mechanism for colligative properties.  Did you find it in a textbook? 

Quote
Why is it that losing surface area affects vapor pressure for colligative properties? What am I misunderstanding?

Thank you!

Does the loss in vapor pressure correspond to the loss of surface area by solute molecules?  Do this phenomena scale by solute at the surface?

Hi Arkon,

Thank you for taking some time to help me out. I have, in fact, read that this is the cause for a lower vapor pressure in my textbook and online. I've quoted a section from Chem guide on raoult's law and vapor pressure:
"A simple explanation of why Raoult's Law works

There are two ways of explaining why Raoult's Law works - a simple visual way, and a more sophisticated way based on entropy. Because of the level I am aiming at, I'm just going to look at the simple way.

Remember that saturated vapour pressure is what you get when a liquid is in a sealed container. An equilibrium is set up where the number of particles breaking away from the surface is exactly the same as the number sticking on to the surface again.



Now suppose you added enough solute so that the solvent molecules only occupied 50% of the surface of the solution.



A certain fraction of the solvent molecules will have enough energy to escape from the surface (say, 1 in 1000 or 1 in a million, or whatever). If you reduce the number of solvent molecules on the surface, you are going to reduce the number which can escape in any given time.

But it won't make any difference to the ability of molecules in the vapour to stick to the surface again. If a solvent molecule in the vapour hits a bit of surface occupied by the solute particles, it may well stick. There are obviously attractions between solvent and solute otherwise you wouldn't have a solution in the first place.

The net effect of this is that when equilibrium is established, there will be fewer solvent molecules in the vapour phase - it is less likely that they are going to break away, but there isn't any problem about them returning.

If there are fewer particles in the vapour at equilibrium, the saturated vapour pressure is lower."
http://www.chemguide.co.uk/physical/phaseeqia/raoultnonvol.html

Given what is stated, how would you explain this incongruity?

Thank you


Offline Arkcon

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Re: Vapor Pressure and Surface Area
« Reply #4 on: October 31, 2016, 09:05:01 PM »
That's a cute reference, and a good way to learn, because ... da ta ta da ... the explanation given, based on surface being consumed is also driven by entropy.  So that's a good way to learn entropy.

This is how all of the effect of coligiative properties work.  In your case, a certain solvent has a chance to evaporate, or maybe another component evaporates instead, the result, less vapro pressure then each alone.

Take freezing point depression, water freezes at a certain temperature.  Adding solute lowers this freezing point, because you have to, in a sense, freeze both the water and the solute -- forcing more order into the system.

Think about how the reduction in surface area is really a measurement of the entropy the system has, and must now lose when evaporated.
Hey, I'm not judging.  I just like to shoot straight.  I'm a man of science.

Offline galpinj

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Re: Vapor Pressure and Surface Area
« Reply #5 on: November 01, 2016, 06:00:09 PM »
Thanks Arkcon,

So you would say that it's not so much the change in surface area as it is a case of entropy.

Chemistry can be so confusing!

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