Table of molar volume of gases
Tables display the volume that one mole of the selected gas occupies.

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other inorganic#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
ammoniaNH322.08
phosphinePH322.25
argonAr22.38
nitrogenN222.4
heliumHe22.42
kryptonKr22.38
xenonXe22.29
neonNe22.43
ozoneO321.6

gases#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
ammoniaNH322.08
methaneCH422.36
carbon dioxideCO222.26
hydrogen chlorideHCl22.25
hydrogen jodideHI22.1
hydrogen sulfurideH2S22.14
ethene (ethylene)C2H422.24
nitrogen (II) oxideNO22.39
phosphinePH322.25
sulfur (IV) oxideSO221.89
chlorineCl222.02
hydrogenH222.43
oxygenO222.39
nitrogenN222.4
fluorineF222.42
heliumHe22.42
kryptonKr22.38
xenonXe22.29
neonNe22.43
ozoneO321.6

hydrocarbons#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
methaneCH422.36
ethene (ethylene)C2H422.24
benzeneC6H639

oxides#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
carbon dioxideCO222.26
carbon monoxideCO22.4
nitrogen (II) oxideNO22.39
sulfur (IV) oxideSO221.89

hydrides#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
arsenic hydrideAsH322.39

inorganic acids#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
hydrogen bromideHBr22.21
hydrogen chlorideHCl22.25
hydrogen jodideHI22.1
hydrogen sulfurideH2S22.14

liquids#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
benzeneC6H639
chloroformCHCl322.6

other organic#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
chloroformCHCl322.6

halogens#

SubstanceMolecular formulaMolar volume
[dm³ / mol]
chlorineCl222.02
fluorineF222.42

Some facts#

  • Molecular volume is the volume occupied by 1 mole of substance i.e. a sample containing about 6,023×10236,023 \times 10^{23} atoms or molecules (→ see Avogadro number).
  • The basic unit of the molar volume in the SI system is cubic meter per mole:
    m3mol\dfrac{m^3}{mol}
  • The molar volume depends on temperature and pressure. The data given in this calculator refer to normal conditions i.e pressure 1013,25 hPa and temperature 0 °C.
  • The molar volume of perfect gas under normal conditions is 22,415 dm3/mol.
  • The volume of one mole of perfect gas is directly proportional to the temperature and inversely proportional to the pressure:
    Vm=RTpV_m = \dfrac{RT}{p}
    where:
    • VmV_m - molar volume,
    • R - gas constant,
    • T - temperature,
    • p - pressure.
  • The molar volume of real gases differs from the ideal gas value due to intermolecular interactions.

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