Moist Air Enthalpy Calculator (SI)
Enter dry-bulb temperature, relative humidity, and pressure to estimate air enthalpy and key psychrometric properties.
What is air enthalpy?
Air enthalpy is the total heat content of moist air. It combines sensible heat (linked to temperature) and latent heat (linked to moisture content). In HVAC, drying, ventilation, and energy modeling, enthalpy is more useful than temperature alone because two air streams at the same temperature can carry very different amounts of energy if their humidity differs.
This calculator reports enthalpy in kJ/kg of dry air, which is the standard psychrometric convention. It also estimates humidity ratio, dew point, and specific volume so you can make practical design decisions quickly.
Equation used in this calculator
For typical engineering applications, moist air enthalpy can be approximated with:
- h = enthalpy (kJ/kg dry air)
- T = dry-bulb temperature (°C)
- W = humidity ratio (kg water/kg dry air)
The humidity ratio is computed from relative humidity and pressure using vapor pressure relationships. The method is accurate for most building and industrial air-handling ranges.
Why enthalpy matters in HVAC and energy work
1) Cooling coil load estimation
Coil duty depends on how much total heat must be removed, not just the temperature drop. If outside air is humid, latent load rises and enthalpy captures that immediately.
2) Economizer and free cooling logic
Comparing outside-air enthalpy to return-air enthalpy is often better than comparing dry-bulb temperatures. A cooler but very humid outdoor air stream can still carry more total energy than expected.
3) Drying and dehumidification processes
In drying chambers and desiccant systems, enthalpy helps track energy transfer as moisture is removed from products or from process air.
How to use the calculator correctly
- Use measured dry-bulb temperature in °C.
- Use relative humidity from a calibrated sensor (0–100%).
- Use realistic local pressure in kPa if you are above sea level.
- Check if results are physically reasonable (e.g., humidity ratio should not be negative).
Worked example
Suppose air is at 30°C, 60% RH, and 101.325 kPa. You will get an enthalpy near the low 70s kJ/kg dry air (depending on approximation constants), with humidity ratio around 0.016 kg/kg dry air. That indicates a warm, moisture-laden air stream with substantial latent energy.
Common mistakes to avoid
- Mixing units (°F with SI equations, or hPa instead of kPa).
- Assuming pressure is always 101.325 kPa at all sites.
- Using RH sensors that are out of calibration.
- Confusing enthalpy per kg of moist air vs per kg of dry air.
Frequently asked questions
Is this the same as a full psychrometric chart?
It uses core psychrometric relationships but does not replace a full chart for every property and process line. For engineering screening and quick calculations, it is highly practical.
Can I use this for sub-zero temperatures?
Yes, with caution. The calculator includes a common saturation pressure approximation for below-freezing conditions, but highly specialized cryogenic or precision metrology work should use a more rigorous model.
What if I only know wet-bulb temperature?
Wet-bulb inputs require a different solution path. If you need that workflow, use a psychrometric solver that supports dry-bulb + wet-bulb or dry-bulb + dew point input pairs.
Final notes
Enthalpy is one of the most useful “single-number” indicators of moist-air energy content. If you design air-conditioning systems, energy recovery, ventilation controls, or drying processes, this metric helps you compare states correctly and avoid underestimating latent load.