Specific gas constant for dry air

Rair=287.0531 J/(kg⋅K)R_{\mathrm{air}} = 287.0531\ \text{J/(kg}{\cdot}\text{K)}
Value287.0531 J/(kg·K)
StatusFixed by a standard: ISO 2533 standard atmosphere
SourceU.S. Standard Atmosphere, 1976 (NOAA, NASA and US Air Force; a US federal work): R* = 8314.32 J/(kmol·K) divided by the sea-level molar mass M₀ = 28.9644 kg/kmol
CategoriesThermodynamicEngineering & Trade
Specific gas constant for dry air in every specific heat capacity unit
UnitValue
joule per kilogram-kelvin287.0531 J/(kg·K)
kilojoule per kilogram-kelvin0.2870531 kJ/(kg·K)
BTU per pound-Fahrenheit0.068561455 BTU/(lb·°F)
joule per kilogram-Celsius287.0531 J/(kg·°C)
foot pound-force per pound-Rankine53.352417 ft·lbf/(lb·°R)
kilojoule per kilogram-Celsius0.2870531 kJ/(kg·°C)
joule per gram-kelvin0.2870531 J/(g·K)
calorie per gram-Celsius0.068607337 cal/(g·°C)
kilocalorie per kilogram-Celsius0.068607337 kcal/(kg·°C)
BTU per pound-Rankine0.068561455 BTU/(lb·°R)

Learning zone

Engineers rarely count moles of air; they weigh it. Dividing the molar gas constant by the molar mass of dry air gives a gas constant per kilogram, so the ideal gas law becomes p = ρRairT. That single line gives you air density directly: at 101.325 kPa and 20 °C, ρ = 101325/(287.05 × 293.15) = 1.204 kg/m³, the number behind every fan, duct and drag calculation.

The value quoted is the ICAO/ISO standard atmosphere's, based on a dry-air molar mass of 28.9644 g/mol. Real air is never quite this: humidity lowers density, because water vapour at 18 g/mol is lighter than the nitrogen and oxygen it displaces, so moist air has a slightly larger effective gas constant. Rising CO₂ has also nudged the molar mass upward in the fourth decimal since the standard was written.

Revised 8 November 2026
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formula.expert. (2026, November 8). Specific gas constant for dry air. https://formula.expert/constants/specific-gas-constant-dry-air