Psychrometric Calculator — 7 Air Properties from Any 2 Inputs
Enter any 2 air properties — DB, WB, RH, or dew point — plus altitude, and the calculator returns all 7 properties (DB, WB, DP, RH, humidity ratio, grains/lb, enthalpy, specific volume) using ASHRAE Handbook 2021 equations.
Any two independent properties define the air state. Pick the pair you can measure.
Methodology + equations
Equations: ASHRAE Handbook of Fundamentals 2021, Chapter 1. Saturation vapor pressure via Magnus form (±0.3% in HVAC range). Wet-bulb solved by bisection of the psychrometric equation. Humidity ratio: W = 0.622 × (Pw / (P − Pw)). Enthalpy: h = 0.240 × T + W × (1061 + 0.444 × T) BTU/lb dry air. Standard atmosphere model for altitude correction.
01What psychrometrics is and why every HVAC calculation needs it
Psychrometrics is the thermodynamics of moist air — the equations relating dry-bulb temperature, water-vapor content, and atmospheric pressure to each other and to the air's energy content. The discipline gets its own chapter in the ASHRAE Handbook of Fundamentals because virtually every HVAC calculation that involves air carrying or releasing moisture sits on a psychrometric foundation: cooling-load split (sensible vs latent), dehumidifier sizing, evaporative cooler effectiveness, condensation risk on cold surfaces, attic ventilation design, IAQ analysis, and process-air conditioning for printing presses, hospital surgical suites, semiconductor cleanrooms, museum archives, and food storage.
Why does it matter in the field? Two examples. Latent load: a homeowner complains the AC "runs all the time but it's still sticky." The thermostat reads 76°F setpoint, dry-bulb 76°F — sensible load is met. But indoor wet-bulb is 70°F and dew point is 68°F: RH is 76%. The coil isn't removing enough moisture. This is a sensible-heat-ratio problem (the coil is producing too much sensible capacity and not enough latent), invisible to a thermostat that only sees DB. Condensation: a commercial building has moisture beading on the cold-water domestic pipes in the ceiling cavity. Indoor air is 72°F / 55% RH — dew point 56°F. The pipes are at 55°F. Pipes are below dew point, condensation is physics. Solution: insulate pipes or run a dehumidifier to lower the dew point below pipe surface temperature.
02The 7 air properties — what each one means and when you use it
Dry-bulb temperature (DB) — °F
Wet-bulb temperature (WB) — °F
Dew point (DP) — °F
Relative humidity (RH) — %
Humidity ratio (W) — lb water / lb dry air
Enthalpy (h) — BTU per lb dry air
Specific volume (v) — ft³ per lb dry air
03The psychrometric chart — visualizing the equations
The ASHRAE psychrometric chart is the graphical version of this calculator. It plots dry-bulb (x-axis) against humidity ratio (y-axis), with overlaid lines for wet-bulb, dew point, relative humidity, enthalpy, and specific volume. Reading the chart: find your DB on the x-axis, follow up to your RH curve, then read off the other properties from the intersecting lines. The calculator above does the same lookup arithmetically — same equations, same answers, in milliseconds rather than minutes with a printed chart.
For drawing actual psychrometric process lines, this calculator is the back-end for software that draws the chart (PsyCalc, Psychrometric+, the chart in Carrier HAP, the embedded charts in dehumidifier-sizing software). Use the calculator to find any chart-point arithmetically; use a printed chart to think about process flows visually.
04Altitude correction — why elevation changes the math
Standard psychrometric charts and tables assume sea-level atmospheric pressure (14.696 psia / 101.325 kPa). At altitude, atmospheric pressure drops following the barometric formula:
P(altitude) = 101.325 × (1 − 2.25577×10⁻⁵ × elevation_meters)^5.2559 [kPa]
= 14.696 × (1 − 6.8755×10⁻⁶ × elevation_feet)^5.2559 [psia]| Location | Elevation | Atm. pressure (psia) | Effect on psychrometrics |
|---|---|---|---|
| Sea level (Miami, Houston) | 0 ft | 14.696 | Standard chart values apply directly |
| Atlanta | 1,050 ft | 14.15 | Negligible — within chart accuracy |
| Albuquerque | 5,312 ft | 12.09 | Use altitude-corrected calculator |
| Denver | 5,280 ft | 12.10 | 17% lower pressure → 17% higher humidity ratio at same RH |
| Mexico City | 7,350 ft | 11.19 | 23% lower pressure → significant chart deviation |
| Aspen | 7,908 ft | 10.95 | Use altitude-specific charts for design |
05Worked example 1 — Residential comfort target (78°F / 50% RH)
Verify return-air state matches comfort target
Scenario · Residential cooling. Thermostat setpoint 76°F. You measure return-air dry-bulb 78°F and digital meter reads 50% RH. ENERGY STAR comfort range is 68-78°F at 30-60% RH. Is the system meeting comfort? What's the latent load?
06Worked example 2 — Hot, humid outdoor air (92°F / 75°F DP)
Design outdoor air state for Houston in August
Scenario · ASHRAE 1% design conditions for Houston: 92°F DB, 75°F mean coincident dew point. You need to compute outdoor enthalpy for an outdoor-air ventilation load calculation.
07Worked example 3 — Altitude effect (78°F / 50% RH at Denver elevation)
Same DB and RH, different altitude — how much do the other properties shift?
Scenario · Compare the residential comfort state from example 1 (78°F / 50% RH at sea level) to the same DB and RH at Denver's 5,280 ft elevation. How much does the lower atmospheric pressure shift the derived properties?
| Property | Sea level (14.696 psia) | Denver (12.10 psia) | Δ |
|---|---|---|---|
| Wet-bulb | 65.0°F | 64.2°F | -0.8°F |
| Dew point | 57.9°F | 57.9°F | 0.0°F |
| Humidity ratio | 0.0102 | 0.0124 | +21.9% |
| Grains/lb | 71.5 | 87.1 | +15.6 |
| Enthalpy | 29.91 | 32.36 | +2.45 BTU/lb |
| Specific volume | 13.78 | 16.79 | +3.01 ft³/lb |
08Common measurement errors and how to avoid them
Error 1 — Wet-bulb with a dry wick
Error 2 — Digital hygrometer RH drift
Error 3 — Dry-bulb reading affected by radiant sources
Error 4 — Ignoring altitude correction
Error 5 — Reading transient conditions
09Related calculations and tools
- Sensible Heat Ratio (SHR): ratio of sensible cooling to total cooling. Compute as 0.240 × ΔT_db / Δh. The calculator above gives Δh; multiply your coil ΔT_db by 0.240 to get sensible side and divide. Typical residential SHR 0.70-0.85.
- Cooling load (outdoor-air ventilation): mass flow × Δh × 60. The calculator gives Δh; multiply by CFM × 60 ÷ specific volume.
- Dehumidifier sizing: latent removal capacity needed = mass flow × ΔW × 1061 BTU/lb (heat of vaporization). The calculator gives ΔW between inlet and target outlet states.
- Evaporative cooler effectiveness: effectiveness = (DB_in − DB_out) / (DB_in − WB_in). Use the calculator to find WB_in, then evaporative-cooled outlet DB = DB_in − effectiveness × (DB_in − WB_in).
- Condensation risk: measure indoor DB+RH → compute dew point with the calculator → compare to coldest surface temperatures in the space. Surfaces below dew point will condense moisture.
How to use this calculator
- Choose your input pair based on what you can measure: Sling psychrometer or digital meter with wetted wick → DB + WB. Digital hygrometer with RH sensor → DB + RH. Chilled-mirror dew-point meter → DB + DP. The calculator returns the other 5 properties regardless of which pair you start with.
- Measure dry-bulb in still air, in shade, away from radiant sources: Hold the thermometer or probe 4-6 ft from the floor, away from supply registers, direct sun, light bulbs, and warm equipment. Wait 30-60 seconds for the probe to equilibrate. Typical residential return-air DB: 72-78°F in cooling mode, 68-72°F in heating mode.
- Measure wet-bulb with a freshly wetted wick: If using a sling psychrometer, wet the cotton sock with distilled water, then sling for 60-90 seconds until WB reading stabilizes. If using a digital meter with a WB probe, ensure the wick is saturated before reading. A dry wick reads several degrees low. WB is always ≤ DB; equal to DB only at 100% RH.
- Adjust for altitude if above 2,000 ft: Enter elevation in the calculator. At 5,280 ft (Denver) atmospheric pressure is about 12.2 psia vs 14.7 psia at sea level — a 17% reduction that meaningfully changes humidity ratio and enthalpy outputs for the same DB+RH inputs.
- Read the derived properties from the calculator: The calculator solves the ASHRAE psychrometric equations and returns all 7 properties: DB, WB, DP, RH, humidity ratio (W), grains H₂O/lb dry air, enthalpy (BTU/lb), and specific volume (ft³/lb). Highlighted outputs are calculated from your inputs (not entered).
- Interpret for the task at hand: For comfort analysis: check that 30% ≤ RH ≤ 60% in residential, dew point below coldest surface in the space. For load calculation: enthalpy difference across the cooling coil gives total Q, dry-bulb difference gives sensible Q, ratio gives SHR. For condensation risk: dew point sets the lowest safe surface temperature. For dehumidifier sizing: target latent removal = mass flow × (W_inlet − W_outlet).
Underlying math
Formula
Pws (Magnus): Pws_kPa = 0.61078 × exp(17.27 × T_C / (T_C + 237.3)) W: W = 0.621945 × Pw / (P − Pw) h: h = 0.240 × Tdb + W × (1061 + 0.444 × Tdb) BTU/lb dry air WB: iterative solve of ((1093 − 0.556 × Twb) × Ws(Twb) − 0.240 × (Tdb − Twb)) / (1093 + 0.444 × Tdb − Twb) = W
Source
ASHRAE Handbook of Fundamentals 2021, Chapter 1: Psychrometrics. Saturation vapor pressure: Magnus formula (±0.3% accuracy vs Hyland-Wexler 1983 in the HVAC operating range).
Worked example
Input: 78°F DB, 50% RH, sea level (14.696 psia). Saturation vapor pressure at 78°F: Pws = 0.61078 × exp(17.27 × 25.6 / (25.6 + 237.3)) = 3.30 kPa = 0.47 psia. Actual vapor pressure: Pw = 0.50 × 0.47 = 0.24 psia. Humidity ratio: W = 0.621945 × 0.24 / (14.696 − 0.24) = 0.0102 lb/lb. Enthalpy: h = 0.240 × 78 + 0.0102 × (1061 + 0.444 × 78) = 29.91 BTU/lb. Dew point: solve Pws(Tdp) = 0.24 → Tdp = 57.9°F. Wet-bulb (iterative): Twb = 65.0°F.
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Frequently asked
›What is psychrometrics and why do HVAC technicians need it?
Psychrometrics is the thermodynamics of moist air — how dry-bulb temperature, humidity, and atmospheric pressure relate to each other and to the energy content of the air. Every HVAC calculation that involves air carrying or releasing moisture sits on a psychrometric foundation: cooling load (sensible vs latent split), dehumidifier sizing, evaporative cooling effectiveness, condensation risk on cold surfaces, attic ventilation design, indoor air quality, and process-air conditioning for printing, food storage, hospital surgical suites, and semiconductor cleanrooms. A technician who can pull two air-property numbers off a meter and derive the other five is operating with full situational awareness; a technician who can read only what the meter shows is missing half the picture.
›What are the 7 air properties this calculator computes?
(1) Dry-bulb temperature (DB) — what a standard thermometer reads. (2) Wet-bulb temperature (WB) — the temperature an evaporation-cooled wet sock would settle at; lower than DB if the air isn't saturated. (3) Dew point (DP) — the temperature at which water condenses out as the air is cooled at constant pressure; equals DB only at 100% RH. (4) Relative humidity (RH) — actual vapor pressure divided by saturation vapor pressure at DB, expressed as a percentage. (5) Humidity ratio (W) — mass of water vapor per pound of dry air. (6) Enthalpy (h) — total energy per pound of dry air, in BTU/lb. (7) Specific volume (v) — volume per pound of dry air, in ft³/lb. The first four are temperatures; the last three are mass/energy/volume quantities.
›Which 2 inputs are most useful for field work?
Dry-bulb + wet-bulb is the classic field measurement — a sling psychrometer reads both simultaneously, and every other property derives from that pair plus atmospheric pressure. Dry-bulb + relative humidity is the most common when using a digital hygrometer (RH sensor + thermistor combo). Dry-bulb + dew point is useful when you have a chilled-mirror dew-point meter or a high-accuracy digital meter that reports DP directly. The calculator above accepts any of these pairs.
›Why does altitude matter?
Atmospheric pressure drops with elevation, which changes the relationship between vapor pressure and humidity ratio. At sea level (14.696 psia) the standard psychrometric chart applies. At Denver's 5,280 ft elevation atmospheric pressure is about 12.10 psia — roughly 17% lower than sea level. The same dry-bulb and RH at Denver hold 15.64 more grains of water per pound of dry air than at sea level (yes, more — for the same RH, lower atmospheric pressure means more vapor mass at the same partial pressure ratio). Cooling-load calculations done with sea-level assumptions at altitude under-size the latent capacity, leading to systems that never quite catch up on humid days. Always use the altitude correction for installs above ~2,000 ft.
›How accurate are the Magnus-form saturation vapor pressure equations vs Hyland-Wexler?
Magnus form (used here) is within ±0.3% of the Hyland-Wexler 1983 formulation across the HVAC operating range (32°F to 140°F dry-bulb). Hyland-Wexler is more accurate at extreme temperatures (below freezing, above boiling) but adds computational complexity not justified for HVAC field work. Commercial psychrometric chart software uses Hyland-Wexler; this calculator uses Magnus and prints the same values within rounding. For applications requiring laboratory-grade accuracy (NIST traceability, primary humidity standards) use the ASHRAE Reference equations or NIST PsychroLib directly.
›What is the difference between humidity ratio (W) and relative humidity (RH)?
Humidity ratio is an absolute measurement — the actual mass of water vapor per mass of dry air. Relative humidity is a ratio — how much water the air currently holds divided by how much it could hold at the current temperature. RH changes with temperature even when no moisture is added or removed: take the same outdoor air at 60°F/100% RH (humidity ratio about 0.011 lb/lb) and warm it to 78°F without adding moisture and RH falls to about 56% (humidity ratio unchanged at 0.011 lb/lb). For HVAC load calculations and dehumidifier sizing, humidity ratio is the more useful quantity because it's invariant under sensible-only processes.
›Can I use this for indoor air quality / mold-risk analysis?
Yes — the dew-point output is the direct mold-risk metric. Mold growth requires sustained RH above ~80% at the surface. If indoor air at 70°F has a dew point of 60°F (about 70% RH at 70°F), any surface cooler than 60°F (think exterior walls in winter, cold-water pipes, ductwork) will reach 100% RH at the surface and grow mold. Most residential mold problems are dew-point problems disguised as ventilation problems. Use the calculator to convert your measured indoor DB+RH to dew point, then compare against the coldest surface temperatures in the space.
›How do I calculate the sensible heat ratio (SHR) of a cooling load?
Sensible heat = mass flow × specific heat × ΔT_dry-bulb. Latent heat = mass flow × ΔW × heat of vaporization. SHR = Q_sensible / Q_total. The calculator above gives you the enthalpy of inlet and outlet air, from which Q_total = mass flow × Δh. Q_sensible = mass flow × 0.240 × ΔTdb. SHR = Q_sensible / Q_total. Typical residential cooling SHR is 0.70-0.85 (15-30% latent); commercial spaces with high occupancy can drop to 0.55-0.65. A cooling coil that produces less latent capacity than the load requires will run continuously, drive RH up, and produce comfort complaints even when DB setpoint is met.