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When you say pressure I assume you mean pressure difference. The hole is just a sharp edged orifice and friction losses are small. All that happens is that the pressure difference approximately equals the dynamic head coming out or: Delta(p) = 0.5*Rho*V^2 So velocity is V = sqrt(2*Delta(p)/Rho) It is fairly obvious that with the density of water being much greater than that of air the velocity of the water will be much less. At room temperature Rho = 1000 kg/m^3 for water and = 1.20 kg/m^3 for air. The air will come out 1000/1.2 = 833 times as fast for the same delta(p) in N/m^2 "John Smith" <[EMAIL PROTECTED]> wrote in message news:[EMAIL PROTECTED] > I am talking about the water and air under room temperature. I would like to > know how faster air flows than water through the same hole at the same room > temperature. I searched on the Internet. Some says that air flows 50 percent > faster than water. I am not sure that information is correct or not. > > JS > > > "Ed Ruf" <[EMAIL PROTECTED]> wrote in message > news:[EMAIL PROTECTED] > > On Sat, 13 Sep 2003 22:02:28 -0400, in sci.mech.fluids "John Smith" > > <[EMAIL PROTECTED]> wrote: > > > > >Hi, can anybody answer the following question? Thanks. > > > > > >Under the same pressure and through the same size of a hole, which of > these > > >two: air and water, flows faster? Does it have something to do with the > size > > >of the hole (0.01 mm, 1 mm, or 10 mm), the thickness of the hole (0.01 > > >mm, 1 mm, or 5 mm), or the pressure? > > > > When you say water, are you implicitly implying liquid water? If both are > a > > gas, then the answer may be unintuitive. > > > > If air vs. water vapor and the pressure ratio across the hole is enough > for > > choked flow: > > > > Gamma for water vapor is slightly less than that of air at 70F, 1.37 vs. > > 1.4. R for water vapor is 455 J-kg/K vs 287 for air. > > > > The sonic velocity ratio of air to water vapor for the same temperature is > > then > > sqrt( R_air x gamma_air_ /R_wv x gamma_wv) > > > > or sqrt ( 287 x 1.4 / 455 x 1.37) = 0.64, > > > > So in the case of choked (sonic) flow the velocity of water vapor is > higher > > than that of air. > > > >
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