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  1. 13 Νοε 2022 · At temperatures below 31°C (the critical temperature), CO 2 acts somewhat like an ideal gas even at a rather high pressure (). Below 31°, an attempt to compress the gas to a smaller volume eventually causes condensation to begin.

    • 2.7: Real Gases

      At high temperatures, CO 2 behaves according to Boyle’s Law....

  2. A second defining temperature of a real gas is the critical temperature, T C, the temperature at and above which the gas phase can not be condensed into the liquid phase, no matter how great the pressure becomes. In Figure \(\PageIndex{5}\) for isopentane, the isotherm for the critical temperature of 187ºC shows that the compound is not ...

  3. At higher temperatures, the gas comes into a supercritical phase, and so cannot be liquefied by pressure alone. At the critical point, defined by a critical temperature T c and a critical pressure p c, phase boundaries vanish.

  4. chem.libretexts.org › Bookshelves › Physical_and_Theoretical_Chemistry_Textbook2.7: Real Gases - Chemistry LibreTexts

    At high temperatures, CO 2 behaves according to Boyle’s Law. However, at lower temperatures, the gas begins to condense to form a liquid at high pressures. At one specific temperature, the critical temperature, the isotherm begins to display this critical behavior.

  5. 25 Σεπ 2020 · For a van der Waals gas, the critical temperature is 8a/(27Rb), so the Boyle temperature for a van der Waals is a/(Rb). The reader should calculate this for H 2 O and CO 2 , using the values of the van der Waals constants given in this Chapter.

  6. The ideal gas law can be expressed in terms of the mass of the gas’s molecules and v2¯ v 2 ¯, the average of the molecular speed squared, instead of the temperature. The temperature of gases is proportional to the average translational kinetic energy of molecules.

  7. Critical temperature is defined as the maximum temperature of a gas, above which the gas cannot be liquefied through the application of pressure alone, regardless of the amount of pressure. Equation 1.29: Reduced pressure calculation

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