Intermediate

Psychrometric Calculator — Moist Air Properties

Enter the dry-bulb temperature, relative humidity and atmospheric pressure to compute all key psychrometric properties of moist air: dew point, wet-bulb temperature, humidity ratio, specific enthalpy and specific volume — following ASHRAE conventions.

°C

The temperature measured by a standard thermometer in free-moving air.

%

0 % = completely dry air; 100 % = saturated (fog/condensation point).

kPa

Sea level ≈ 101.325 kPa. Decreases by ≈ 1.2 kPa per 100 m altitude.
Dew point temperature
16.71°C

Temperature at which condensation begins — the lower the dew point relative to dry-bulb, the drier the air

Wet-bulb temperature
19.503 °C
Humidity ratio W
11.89 g/kg
Absolute humidity
13.81 g/m³
Saturation pressure P_sat
3,167.4 Pa
Vapour pressure P_v
1,900.5 Pa
Specific enthalpy h
55.44 kJ/kg
Specific volume v
0.8608 m³/kg
Water-vapour molecules in air — more particles = higher humidity ratio
Step by step
  1. 1

    Saturation vapour pressure

    611.2 × exp(17.67 × 25 ÷ (25 + 243.5)) = 3,167.4 Pa
    Magnus formula — accurate to 0.05 % between −10 °C and +50 °C.
  2. 2

    Actual vapour pressure

    (60 ÷ 100) × 3,167.4 = 1,900.5 Pa
  3. 3

    ln(P_v ÷ 611.2)

    ln(1,900.5 ÷ 611.2) = 1.1344
  4. 4

    Dew point temperature

    243.5 × 1.1344 ÷ (17.67 − 1.1344) = 16.71
Results are estimates for general information only and are not professional advice — always verify important results independently before relying on them. Read the full disclaimer.
Quick answer

How does this calculator work?

Psychrometrics computes moist-air properties from dry-bulb temperature and relative humidity. Key outputs: dew point = temperature at condensation onset; wet-bulb = evaporative cooling equilibrium; humidity ratio W = kg water vapour per kg dry air; enthalpy h = 1.006T + W(2501+1.86T) kJ/kg. Results follow ASHRAE 2021 conventions and are accurate to ±0.2 % for standard atmospheric conditions.

Formula
P_sat = 611.2 × exp(17.67T/(T+243.5)) • W = 0.622 × P_v/(P_atm−P_v) • h = 1.006T + W(2501+1.86T)
How this is calculated

Psychrometrics is the study of thermodynamic properties of moist air — a mixture of dry air and water vapour. The starting point is the saturation vapour pressure P_sat, computed here via the Magnus formula P_sat = 611.2 × exp(17.67T/(T+243.5)) Pa (T in °C). This approximation is accurate to better than 0.05 % for temperatures between −10 °C and +50 °C. Multiplying by relative humidity gives the actual vapour pressure P_v = (RH/100) × P_sat.

From P_v the humidity ratio W = 0.621 98 × P_v / (P_atm − P_v) kg/kg dry air is derived from Dalton's law of partial pressures, using the ratio of molar masses (0.621 98 = 18.015/28.966). The dew point is the inverse of the Magnus formula at P_v; it is the temperature at which the current vapour pressure equals saturation. The wet-bulb temperature uses Stull's (2011) empirical polynomial, which is accurate to ±1 °C for T ∈ [−20, 50] °C and RH ∈ [5, 99] %.

Specific enthalpy h = 1.006T + W × (2501 + 1.86T) kJ/kg dry air comes from ASHRAE Fundamentals (2021): 1.006 kJ/(kg·K) is the specific heat of dry air at constant pressure, 2501 kJ/kg is the latent heat of vaporisation at 0 °C, and 1.86 kJ/(kg·K) is the specific heat of water vapour. Specific volume v = 287.058 × (T+273.15) / (P_atm−P_v) m³/kg dry air applies the ideal gas law to the dry-air partial pressure. Accuracy is better than 0.2 % at typical atmospheric conditions; significant errors occur only at pressures below ≈ 30 kPa or above 200 kPa.

Frequently asked questions

The dew point is the temperature at which air becomes saturated and condensation begins — it depends only on moisture content, not on dry-bulb temperature. The wet-bulb temperature is the equilibrium temperature of a wetted surface in contact with the air, incorporating both temperature and evaporation rate; it always lies between the dew point and dry-bulb temperature.

Relative humidity (%) is the ratio of actual vapour pressure to saturation vapour pressure — it changes as temperature changes even if the moisture content stays constant. The humidity ratio W (g/kg or kg/kg) is the actual mass of water vapour per unit mass of dry air — it is independent of temperature and is the conserved quantity used in HVAC load calculations.

Yes — just enter the correct local atmospheric pressure. At 2 000 m altitude, P_atm ≈ 79.5 kPa; at 4 000 m, ≈ 61.6 kPa. Lower atmospheric pressure shifts all properties: the same dry-bulb and RH produce a higher humidity ratio, lower enthalpy per kg, and larger specific volume. The Magnus and Stull formulas remain valid regardless of altitude.

Also known as

psychrometric calculator moist air
dew point calculator from temperature humidity
wet bulb temperature calculator
humidity ratio calculator hvac
specific enthalpy moist air calculator
ashrae psychrometrics calculator
relative humidity dew point wet bulb

APA

TG we-Calculate Editorial Team. (2026). Psychrometric Calculator — Moist Air Properties [Online calculator]. TG we-Calculate. https://we-calculate.com/calculator/psychrometric-calculator

Chicago

TG we-Calculate Editorial Team. "Psychrometric Calculator — Moist Air Properties." TG we-Calculate. 2026. https://we-calculate.com/calculator/psychrometric-calculator.

IEEE

TG we-Calculate Editorial Team, "Psychrometric Calculator — Moist Air Properties," TG we-Calculate, 2026. [Online]. Available: https://we-calculate.com/calculator/psychrometric-calculator

BibTeX

@misc{wecalculate_psychrometric_calculator, title = {Psychrometric Calculator — Moist Air Properties}, author = {{TG we-Calculate Editorial Team}}, howpublished = {\url{https://we-calculate.com/calculator/psychrometric-calculator}}, year = {2026}, note = {TG we-Calculate} }

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