Unit: °C (SI) · °F (Imperial)
The actual air temperature measured by a standard thermometer shielded from radiation and moisture. It is the most commonly referenced temperature in HVAC and the horizontal axis of the psychrometric chart. It does not account for humidity.
💡 Example: "The outdoor temperature is 35 °C" — this is the dry bulb temperature.
Unit: °C · °F
The temperature measured by a thermometer whose bulb is wrapped in a wet wick and exposed to airflow. Evaporation cools the wick. The wet bulb temperature is always ≤ dry bulb temperature. The difference (dry bulb − wet bulb) is the wet bulb depression and directly indicates humidity — a larger depression means drier air.
Stull (2011): Twb ≈ T·atan[0.151977√(RH+8.313659)] + atan(T+RH) − atan(RH−1.676331) + 0.00391838·RH^1.5·atan(0.023101·RH) − 4.686035
💡 Wet bulb = dry bulb only when RH = 100% (fully saturated air).
Unit: °C · °F
The temperature at which air must be cooled (at constant pressure and humidity ratio) before water vapour begins to condense into liquid droplets. Below the dew point, condensation occurs on surfaces — the origin of morning dew, window condensation, and pipe sweating. Dew point is a direct measure of absolute moisture content.
ARM (Alduchov & Eskridge 1996): Tdp = 243.04·[ln(RH/100) + 17.625·T/(243.04+T)] / [17.625 − ln(RH/100) − 17.625·T/(243.04+T)]
💡 If Tdp = 20 °C, any surface cooler than 20 °C will collect condensation.
Unit: % (dimensionless ratio × 100)
The ratio of the actual partial pressure of water vapour in the air to the saturation pressure of water vapour at the same temperature. It expresses how close the air is to being fully saturated. RH = 100% means the air is holding the maximum possible moisture — any further addition causes condensation.
RH = (pv / ps) × 100 %
💡 RH = 50 % at 25 °C means the air contains half the moisture it could hold at that temperature.
Unit: kg/kg (SI) · lb/lb (Imperial)
Also called the specific humidity or moisture content. It is the mass of water vapour present per unit mass of dry air. Unlike relative humidity, it does not depend on temperature — it is an absolute measure of moisture content and does not change during sensible (temperature-only) heating or cooling.
W = 0.621945 × pv / (p − pv) [ASHRAE 2009]
💡 W = 0.010 kg/kg means 10 g of water vapour per 1 kg of dry air. Typical indoor air: 0.007–0.012 kg/kg.
Unit: kJ/kg dry air · BTU/lb
The total heat content of moist air per unit mass of dry air, including both sensible heat (due to temperature) and latent heat (due to moisture content). Enthalpy is the key quantity for calculating HVAC loads — the energy required to change air from one state to another is simply the enthalpy difference times the mass flow rate.
h = 1.006·T + W·(2501 + 1.86·T) kJ/kg dry air
💡 Cooling 5000 m³/h of air from h₁=85 kJ/kg to h₂=42 kJ/kg requires roughly 72 kW of cooling capacity.
Unit: m³/kg dry air · ft³/lb
The volume occupied by one kilogram of dry air (plus its associated moisture). It is the inverse of density. Specific volume increases with temperature and decreases with pressure — hot, high-altitude air occupies more space per unit mass. Essential for converting between volumetric flow rates (m³/h) and mass flow rates (kg/s).
v = 0.287058 × (T + 273.15) × (1 + 1.6078·W) / p m³/kg
💡 At sea level, 25 °C, 50% RH: v ≈ 0.858 m³/kg. At 40 °C: v ≈ 0.896 m³/kg.
Unit: kg/m³ · lb/ft³
The mass of moist air per unit volume (= 1/v × (1+W)). Density decreases with rising temperature and increasing altitude. Critical for fan and duct sizing — fans are constant-volume machines, so reduced density (higher altitude or temperature) means less mass flow and less cooling capacity for the same fan speed.
ρ = (1 + W) / v kg/m³ [ASHRAE]
💡 Standard sea-level air ≈ 1.204 kg/m³ at 20 °C. At 3000 m altitude it drops to ≈ 0.909 kg/m³.
Unit: kPa · psia
The maximum partial pressure water vapour can exert at a given temperature. It depends only on temperature and increases rapidly with it (approximately doubling every 10–11 °C near room temperature). When actual vapour pressure equals saturation pressure, the air is at 100% RH. Calculated using the ASHRAE Wexler-Hyland equation for maximum accuracy.
ASHRAE 2009 Wexler-Hyland Eq. 6 (liquid, 0–200 °C): ln(ps) = C₈/T + C₉ + C₁₀T + C₁₁T² + C₁₂T³ + C₁₃·ln(T)
Unit: kPa · psia
The partial pressure exerted by water vapour in the air mixture. It is the product of saturation pressure and relative humidity: pv = RH × ps. Vapour pressure drives moisture movement — vapour moves from high to low partial pressure, causing diffusion through building materials and driving evaporation and condensation processes.
pv = RH × ps(T)
Unit: kPa · psia
The total pressure of the air–vapour mixture. At sea level it is 101.325 kPa (standard atmosphere). It decreases with altitude, which affects all psychrometric properties. The calculator automatically adjusts pressure based on altitude entered, or you can override it manually for non-standard conditions such as pressurised rooms or wind tunnel testing.
p = 101.325 × (1 − 0.0065·z / 288.15)^5.255 kPa
💡 At 1500 m altitude (e.g. Mexico City), p ≈ 84.6 kPa — this lowers boiling points and changes HVAC load calculations significantly.
Unit: kW · BTU/hr
Heat that changes air temperature without affecting moisture content (humidity ratio W remains constant). On the psychrometric chart, a purely sensible process moves horizontally — temperature changes, W does not. Sensible heat ratio (SHR) expresses what fraction of total heat transfer is sensible.
Qs = ṁ × 1.006 × ΔT kW (where ṁ is mass flow in kg/s)
Unit: kW · BTU/hr
Heat associated with a change in moisture content (phase change of water) at constant temperature. Adding moisture (humidification) requires latent heat; removing it (dehumidification through condensation) releases latent heat. Latent loads are often dominant in tropical and humid climates, sometimes exceeding sensible loads.
QL = ṁ × 2501 × ΔW kW (approximately)
💡 Latent heat of vaporisation of water ≈ 2501 kJ/kg at 0 °C, declining to ≈ 2442 kJ/kg at 25 °C.
Unit: dimensionless (0 – 1)
The ratio of sensible heat gain to total heat gain (sensible + latent). An SHR of 1.0 means all heat transfer is sensible (no moisture change). An SHR of 0.7 is typical for occupied buildings in temperate climates. Lower SHR values indicate humid environments requiring significant dehumidification.
SHR = Qs / (Qs + QL)