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I know the ideal gas law applies, but how?
The discussion revolves around the process of steam condensation into water and its implications for creating a vacuum in an enclosed space. Participants explore the theoretical and practical aspects of this phenomenon, including the ideal gas law, saturation pressure, and the conditions under which condensation occurs.
Participants express differing views on the ability to create a vacuum through condensation, with some asserting it is possible to achieve a partial vacuum while others maintain that water vapor will always be present. The discussion remains unresolved regarding the application of the ideal gas law and the conditions necessary for condensation.
Participants highlight limitations in the ideal gas law's applicability to non-equilibrium processes like condensation, and the need to consider enthalpy changes during the process. There is also a focus on the definitions of steam and water vapor, which may affect the understanding of the phenomenon.
Lsos said:So, if you take a 1600 liter jug filled with steam and try to condense it back into liquid...
...some equilibrium will be reached where the pressure in much less than atmospheric.
Lsos said:When water turns into steam, it occupies about 1600 times the volume (at standard temperature and pressure).
So, if you take a 1600 liter jug filled with steam and try to condense it back into liquid, the resulting water will only want to take up 1 liter of space. The rest is, well, nothing. Vacuum.
klimatos said:At standard temperature and pressure, you are not going to have steam. You will have water vapor. Steam is defined as water vapor at temperatures above 100°C.
If the volume remains constant at 1600 liters, the only way you can produce condensation is by lowering the temperature. Once condensation starts, you will have a water/vapor interface until that water turns to ice. You will eventually have an ice/vapor interface and that interface will continue to exist no matter how low you drop the temperature.
This is because the ice surface molecules will have a Boltzmann distribution of kinetic energies of translation at every temperature. No matter how cold the ice gets, some of its surface molecules will have sufficient kinetic energy of translation to escape the surface and become vapor molecules.
The net result is that you cannot condense all of the vapor without reducing the volume of the container to the volume that liquid water or solid ice will have at that temperature.
swasthiku said:good explanation
but how can we explain that process use "ideal gas equation"
condensation is at isothermal process. ( T = constants)
but it will give wrong explanation because P1.v1 = P2.v2
is there any better explanation use thermodynamic equation ?