Mole fraction of two components
Divide each component’s amount in moles by the total amount to obtain two complementary mole fractions that sum to one.
Calculate gas pressure from amount in moles, absolute temperature and volume using the ideal gas relationship; volume is entered in cubic metres.
Calculate gas pressure from amount in moles, absolute temperature and volume using the ideal gas relationship; volume is entered in cubic metres.
Amount of substance (mol): 1; Absolute temperature (K): 298.15; Gas volume (m³): 0.024.
Pressure: 103,289.88 Pa; Pressure: 103.29 kPa.
Calculate gas pressure from amount in moles, absolute temperature and volume using the ideal gas relationship; volume is entered in cubic metres. Ideal-gas model using R = 8.31446261815324 J/(mol·K). Temperature is absolute kelvin and volume is cubic metres; high-density gases may deviate.
Results are rounded for display; calculations use unrounded values. Read our calculation methodology.
Calculate gas pressure from amount in moles, absolute temperature and volume using the ideal gas relationship; volume is entered in cubic metres.
Pressure = n*8.31446261815324*T/v Pa; Pressure = n*8.31446261815324*T/v/1000 kPa
| Input | What to enter |
|---|---|
| Amount of substance (mol) | Enter a number of at least 0 and no more than 1000000000000. |
| Absolute temperature (K) | Enter a number of at least 1e-12 and no more than 1000000000000. |
| Gas volume (m³) | Enter a number of at least 1e-12 and no more than 1000000000000. |
Calculate gas pressure from amount in moles, absolute temperature and volume using the ideal gas relationship; volume is entered in cubic metres. Ideal-gas model using R = 8.31446261815324 J/(mol·K). Temperature is absolute kelvin and volume is cubic metres; high-density gases may deviate.
Pressure = n*8.31446261815324*T/v Pa; Pressure = n*8.31446261815324*T/v/1000 kPa