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Height of water column vs. separation
Published by: admin 2010-03-10
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    Consider two separate columns of pure water at stp. One column is a pipe with x-section of .049 inches (.250 diameter). Second column is a pipe with x-section of 3.1416 (2.000 diameter). Top of pipes closed off (vacuum). Are water columns equal height when water stream pulls apart? Would like formulas to figure mathematically(height,x-section,lbs. vacuum). I think this relates to how high you can siphon water. Thanks! 3rrotec


  • The answer is "Yes, they are the same". Do you want the proof of that? jeremymiles-ga


  • Hello 3rrotec-ga, What do you mean by "When water stream pulls apart?" And, you want a forumula to compute the height given the x-section and lbs of the vacuum: height = f(x-section, vacuum) Is that right? dogbite-ga


  • To Jeremymiles-ga, Yes I would like mathematical proof. You may make assumptions on barometer, specific gravity of water, and temp. Interested in mathematical calculations of lbs. absolute in vacuum chamber when column separates. First of many questions on this subject. Thanks! Robert Williams 3rrotec
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  • Please clarify one thing and answer will be complete. Use answer mode so I can proceed with more questions. What will be the negative pressure in the top void chamber if column is say 40" tall? Does the water vaporize because of the pressure drop thus filling top chamber with water vapor thus letting the column lower or fall?


  • Hello Robert, Since none of the previous interlocutors came back after your last clarification, I suppose it is OK for me to answer - and provide any follow-up clarifications. I am imagining your two tubes to resemble this classical experiment: http://galileo.imss.firenze.it/multi/torricel/etorat34.html http://www.royal-met-soc.org.uk/weatherclub/secondary/barometer.html Commenter leoj-ga is correct pointing out that the cross-section of the tube cancels out form the formula (below) so that it is the density of liquid and atmospheric pressure, which will determine the height of the column. The instrument (inverted closed tube) is really first barometer and as you correctly note, it has to do with maximal height to which one can 'draw' a liquid: http://www.newadvent.org/cathen/14784a.htm Roughly: 760mm of mercury to about 10m of water should be inverse of density of Hg to density of H2O (about 13) To this day people measure pressure in mm of Hg (instead of using SI units and say: Atmospheric pressure is about 100 kPa ) http://www.taftan.com/thermodynamics/PRESSURE.HTM You are having good physical intuition, noting that some liquid will evaporate (as nature does abhors vacuum, after all) and for this reason, early instruments measured combination of both: pressure and temperature. They nevertheless were useful for weather prediction. http://www.zedds.net/WeatherStations/Barometer2.htm The mathematics: I was surprised when I did not find a page with calculation ready made. Closest was a page with some numbers, like density of Hg and nice picture: http://www.du.edu/~jcalvert/phys/mercury.htm#Baro So, here is the 'original' derivation : Force= Weight of column = g * Volume * Density = g * Area * height * Density Pressure = 100 kPa = Force/Area = g * Density * height That is the formula for height, D=Density is 1.0 for H2O, 13.5 for Hg in g/cc which we need to convert to kg/ m-cubed, as we do use SI units. Oh! What about the vapor pressure? Depending on the temperature and volatility of the liquid (Hg is good here) it will counterbalance the atmospheric pressure. So, in the formula above, you will use as Pressure Atmospheric Pressure - Vapor Pressure The tables of the later are on the Internet, (see search termss below), for example, google search: ://www.google.com/search?hl=en&ie=ISO-8859-1&q=vapor+pressure%2C+water%2C+mercury will reveal: The vapor pressure of water is 20 millimeters of mercury (room temperature) , so, effect does exist, as a small correction. But, at the 100 C, it will reach the atmospheric pressure of 760 mm, (which is the definition of the boiling point) http://hyperphysics.phy-astr.gsu.edu/hbase/kinetic/vappre.html Search Terms Torricelli Experiment History of Barometer atmospheric pressure, Pa vapor pressure, water, mercury This looks like a complete answer to me, but feel free to ask for clarifications and please do rate the answer after it is all clear. hedgie



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