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Old 10-31-2009, 11:06 PM   #1 (permalink)
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Physics (or Google) experts ...

I know there is a critical pressure where CO2 will condense into a liquid, and you can store a helluva lot more than a non-condensing gas like air or nitrogen.

How much more?
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Old 11-01-2009, 01:39 AM   #2 (permalink)
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why do you ask-?? but you can store more gas than a liquid- you can compress a gas where you can compress a liquid --, i compress gas daily--steam
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Old 11-01-2009, 06:58 AM   #3 (permalink)
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I only compress gas long enough to enhance the release...
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Old 11-01-2009, 07:13 AM   #4 (permalink)
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One of the guys in COTTORA must not have taken physics/chemistry and doesn't believe me.

I can't find the graph/info I'm looking for.
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Old 11-01-2009, 09:33 AM   #5 (permalink)
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I'm 90% sure you can solve it by using the ideal gas law for both CO2 and "air". Two states, one at a pressurized state (whatever the pressure inside the bottle is for CO2) and then estimate the volume increase to atmospheric pressure. It will be way way larger, I am pretty sure the volume expansion will be somewhere in the 1,000 times expansion in volume...(for liquid to gas, rather than just pressurized gas to gas).
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Old 11-01-2009, 09:36 AM   #6 (permalink)
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Just found this for water:

Question - I am 84 wondering how much a cubic inch of water will
expand when turned into steam that is saturated how much does it expand
when superheated


Answer - "The so-called "ideal gas law": P*V = n * R * T where P is the pressure in
atmospheres, V is the volume in liters, n is the number of mols which is
equal to gm / MW (where gm is the weight of the amount of gas and MW is the
molecular weight (for water MW = 18), and T is the temperature in kelvins:
T = C + 273.15 where C is the temperature in degrees Celsius, and R = a
constant = 0.082 liter * atm / mol * kelvins. For water at its boiling
point, (100 C = 373.15 kelvins), P = 1 atm; choose
n = 1 so that gm = 18 and MW = 18, and T = 373.15 and R = 0.0825 l * atm /
mol * kelvins, so:
V = 0.082 * 373.15 / 1(atm) = 30.6 liters. This is a large expansion because
18 gm water = 18 cm^3 =
0.018 liters that is an increase in volume of about 1700 times!"
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Old 11-01-2009, 09:57 AM   #7 (permalink)
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Some good CO2 info on this page talking about phase diagrams etc.

http://www.science.uwaterloo.ca/~cch...phasesdgm.html

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Old 11-01-2009, 03:44 PM   #8 (permalink)
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Yeah, I found that one, and it's good for showing that it will condense to liquid at certain pressures/temperatures, but doesn't relate that to volume/density
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Old 11-01-2009, 06:46 PM   #9 (permalink)
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Fine I did the calculations for you. I am pretty sure these are correct. If not, I hope someone else steps in.

For a 10 gallon container (I know large).
Co2 @ 853 psi, Liquid state to Co2 @ 1atm = 581 gallons of vapor

Air @ 200 psi to 1 atm = 136 gallons of air.

So, with Co2, you roughly get 445 more gallons of useful "air" per 10 gallons.

However, I believe you can only fill a Co2 tank to a certain amount...~40-50% full, right? If thats the case then it will go down further. Also temperature does play a roll but I held that constant, which may increase error.

These will slightly decrease since putting into a slightly compressed state of air pressure.
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Old 11-02-2009, 07:29 AM   #10 (permalink)
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Ok I just read the post on COTORRA and he might be right.... Nitrogen, if compressed to 3000 psi would yield greater volume than Co2 at ~1000 psi.
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Old 11-02-2009, 07:49 AM   #11 (permalink)
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as far as condensing co2 into a liquid, it not only involves pressure, but a specific temperature has to be maintained as well. when a gaseous compound de-compresses it cools. When it is compressed, especially at high pressures it heats. If this temperature to pressure ratio is not maintained, then you run the risk of creating a solid (dry ice) or a super critical fluid (properties of both liquids and gasses) however, it can only be maintained at a liquid state at or above 5atm.
Liquid density (at -20 °C (or -4 °F) and 19.7 bar) : 1032 kg/m3
Liquid/gas equivalent (1.013 bar and 15 °C (per kg of solid)) : 845 vol/vol
Gas density (1.013 bar at sublimation point) : 2.814 kg/m3
Gas density (1.013 bar and 15 °C (59 °F)) : 1.87 kg/m3

this was the best diagram I could find for you.


Bar to psi converter
Kelvin to Fahrenheit converter
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Old 11-02-2009, 08:17 AM   #12 (permalink)
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You can't use ideal gas law to figure out when CO2 will liquify. What you're looking for is thermophysical properties of CO2; I use the NIST website to find thermophysical properties of fluids all the time.

NIST: Thermophysical properties of fluid systems

Isothermal properties for Carbon Dioxide

I took the liberty of attaching a few charts from the site, one is for CO2 at 0 degrees F, one at 75 degrees F, and one at 120 degrees F. Notice at 120 degrees, CO2 doesn't actually liquify, it transitions into a supercritical gas.

At 75 degrees F, CO2 transitions to liquid at 910 psi, and the density ratio between the gas at 910 psi vs. liquid at 910 psi is 3.1 (the liquid is 3.1 times denser than the gas).

At 0 degrees F, CO2 transitions to liquid at 305 psi the density ratio between the gas at 305 psi vs. liquid at 305 psi is 18.7 (the liquid is 18.7 times denser than the gas).
Attached Thumbnails
physics-google-experts-co2-1.png   physics-google-experts-co2-2.png   physics-google-experts-co2-3.png  
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Old 11-02-2009, 08:23 AM   #13 (permalink)
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Ok I just read the post on COTORRA and he might be right.... Nitrogen, if compressed to 3000 psi would yield greater volume than Co2 at ~1000 psi.
Nope, not even close. Nitrogen at 3000psia and 75 F is about 13 lbm/ft^3. CO2 at 1000psia and 75F is a liquid, and 47 lbm/ft^3. Also an interesting is the fact that upping the CO2 pressure to 3000psia doesn't net you much more, only up to 57 lbm/ft^3. So a 300% increase in pressure only increases density by 21%. At 0 degrees F the difference is even more pronounced, N2 at 3000psia has a density of 16.7 lbm/ft^3, but CO2 at 1000psia has a density of 65 lbm/ft^3.

Thermophysical properties of CO2

Thermophysical properties of N2
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Old 11-02-2009, 08:53 AM   #14 (permalink)
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I yeld to the higher knowledge.. haha
why can the ideal gas laws not be used? beccause there is no assurance of a homogenous mixture?
and i got this
Liquid density (at -20 °C (or -4 °F) and 19.7 bar) : 1032 kg/m3
Liquid/gas equivalent (1.013 bar and 15 °C (per kg of solid)) : 845 vol/vol
Gas density (1.013 bar at sublimation point) : 2.814 kg/m3
Gas density (1.013 bar and 15 °C (59 °F)) : 1.87 kg/m3
from one of my engineering professors who is a division rep. for air liquide so i figured that the densities at temp. were correct
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Old 11-02-2009, 08:55 AM   #15 (permalink)
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Think of it this way-

For CO2 at 1000psia, it's density compared to CO2 at 14.7psia is 431:1.

For N2 at 3000psia, it's density compared to N2 at 14.7psia is 197:1.

So in this light, you can basically carry more than twice as much CO2 than N2 in a tank, and that's with CO2 at 1/3 the pressure (= safer) ...and if the CO2 was at 3000psia, it's expansion ratio would be about 523:1.
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Old 11-02-2009, 09:01 AM   #16 (permalink)
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I yeld to the higher knowledge.. haha
why can the ideal gas laws not be used? beccause there is no assurance of a homogenous mixture?
It's because CO2 goes through a phase tansition to liquid (and N2 technically goes through one to supercritical gas as well). Besides, using the tables of data is more accurate because it takes into account the changes in gas properties as a function of pressure and temperature.
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Old 11-02-2009, 10:14 AM   #17 (permalink)
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ok, that makes sence.
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Old 11-02-2009, 11:19 AM   #18 (permalink)
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Ok yes, I'm an idiot. You need to use the phase change model. I got, for at 70F, from 1000 psi to 1atm

Co2: 416:1 expansion
N2: 189:1 expansion

Co2 = Mo' bettah!
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Old 11-02-2009, 11:31 AM   #19 (permalink)
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Ok yes, I'm an idiot. You need to use the phase change model. I got, for at 70F, from 1000 psi to 1atm

Co2: 416:1 expansion
N2: 189:1 expansion

Co2 = Mo' bettah!
Those numbers are also very close to the NIST data, so you definitely got it right the second time around (except that your expansion ratio for N2 is probably from 3000psi, because the expansion ratio of N2 gas from 1000psi is only 69.2:1).

Note that the N2 expansion ratio is basically just a ratio of its pressure WRT atm (e.g. 1000psi/14.7psi = 68.0), because no phase transition is involved.
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