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Calculate Humidity Using Wet And Dry Bulb - Calculator City

Calculate Humidity Using Wet And Dry Bulb






Calculate Humidity Using Wet and Dry Bulb Calculator | SEO Optimized Tool


Humidity Calculator (from Wet & Dry Bulb)

A professional tool to calculate humidity using wet and dry bulb temperatures, providing accurate psychrometric analysis.



The ambient air temperature measured by a standard thermometer.



Temperature from a thermometer with its bulb wrapped in a wet wick.



Standard atmospheric pressure at sea level is 1013.25 hPa.


Relative Humidity
— %

Dew Point
— °C

Actual Vapor Pressure
— hPa

Saturation Vapor Pressure
— hPa

Formula Used: Relative Humidity (RH) is calculated using the Sprung formula, which relates the actual vapor pressure (e) to the saturation vapor pressure at the dry-bulb temperature (e_s). RH = (e / e_s) * 100.

Chart comparing Actual Vapor Pressure vs. Saturation Vapor Pressure.

What is the Method to Calculate Humidity Using Wet and Dry Bulb?

The method to calculate humidity using wet and dry bulb temperatures is a fundamental technique in psychrometrics, the study of the physical and thermal properties of moist air. It relies on two thermometers: a standard ‘dry bulb’ thermometer measuring ambient air temperature, and a ‘wet bulb’ thermometer, which has its bulb covered by a water-moistened wick. As air flows over the wet wick, water evaporates, producing a cooling effect. The rate of evaporation, and thus the degree of cooling, is directly related to the moisture content of the air. Drier air leads to faster evaporation and a lower wet-bulb temperature, creating a larger difference (or ‘depression’) between the two readings. By measuring these two temperatures, one can accurately determine the air’s relative humidity and other properties.

This method is widely used by HVAC technicians, meteorologists, agricultural scientists, and in industrial processes where air moisture control is critical. A common misconception is that the wet bulb temperature directly measures humidity; in reality, it’s the difference between the wet and dry bulb readings that allows us to calculate humidity using wet and dry bulb data.

The Formula to Calculate Humidity Using Wet and Dry Bulb

The calculation involves several steps to derive relative humidity (RH) from the temperatures and atmospheric pressure. The process uses well-established psychrometric equations, most notably the Magnus-Tetens formula for saturation vapor pressure and a form of the Sprung/Ferrel formula for actual vapor pressure.

  1. Calculate Saturation Vapor Pressure at Dry Bulb Temperature (e_s): This is the maximum water vapor the air can hold at the dry bulb temperature (T_db).

    e_s = 6.112 * exp((17.67 * T_db) / (T_db + 243.5))
  2. Calculate Saturation Vapor Pressure at Wet Bulb Temperature (e_sw): This is the maximum water vapor pressure at the wet bulb temperature (T_wb).

    e_sw = 6.112 * exp((17.67 * T_wb) / (T_wb + 243.5))
  3. Calculate Actual Vapor Pressure (e): This is the actual amount of water vapor in the air. It’s calculated by subtracting the wet bulb depression effect from the wet bulb’s saturation pressure.

    e = e_sw - A * P * (T_db - T_wb) where ‘P’ is pressure and ‘A’ is the psychrometric constant (approx. 0.00066).
  4. Calculate Relative Humidity (RH): This is the ratio of actual vapor pressure to saturation vapor pressure, expressed as a percentage.

    RH = (e / e_s) * 100
Table of Variables
Variable Meaning Unit Typical Range
T_db Dry Bulb Temperature °C -20 to 50
T_wb Wet Bulb Temperature °C -20 to 50 (must be ≤ T_db)
P Atmospheric Pressure hPa 900 to 1100
e_s Saturation Vapor Pressure hPa 0.1 to 123
e Actual Vapor Pressure hPa 0.1 to 123
RH Relative Humidity % 0 to 100

Practical Examples

Example 1: Comfortable Indoor Room

Imagine an office environment where you want to check the comfort level. You use a psychrometer and get the following readings:

  • Input – Dry Bulb Temperature: 22°C
  • Input – Wet Bulb Temperature: 16°C
  • Input – Pressure: 1013 hPa

Using these inputs, our calculator would determine:

  • Output – Relative Humidity: ~52%
  • Interpretation: This humidity level is generally considered comfortable for an indoor setting. The result from our tool to calculate humidity using wet and dry bulb confirms a pleasant environment. You can find more information about this at our relative humidity formula page.

    Example 2: Warm, Humid Outdoor Day

    Now, consider a summer day where the air feels heavy and moist.

    • Input – Dry Bulb Temperature: 30°C
    • Input – Wet Bulb Temperature: 27°C
    • Input – Pressure: 1010 hPa

    The small difference between wet and dry bulb temperatures indicates high humidity. Our calculator shows:

    • Output – Relative Humidity: ~84%
    • Interpretation: This high humidity level explains the “muggy” feeling, as the air is already saturated with moisture, hindering the evaporative cooling of sweat from the skin. This demonstrates the power of the method to calculate humidity using wet and dry bulb data. Learn more about this with our dew point calculation tool.

How to Use This Calculator to Calculate Humidity Using Wet and Dry Bulb

Our calculator is designed for simplicity and accuracy. Follow these steps to get your results:

  1. Enter Dry Bulb Temperature: Input the ambient air temperature (°C) measured by a regular thermometer into the first field.
  2. Enter Wet Bulb Temperature: Input the temperature (°C) from the thermometer with the wet wick. This value must be less than or equal to the dry bulb temperature.
  3. Enter Atmospheric Pressure: For highest accuracy, input your local atmospheric pressure in hectopascals (hPa). If unknown, the default value of 1013.25 hPa (sea level standard) is a reasonable approximation.
  4. Read the Results: The calculator instantly updates. The primary result is the Relative Humidity (%). You will also see key intermediate values like Dew Point, Actual Vapor Pressure, and Saturation Vapor Pressure.
  5. Decision-Making: Use the relative humidity value to assess comfort levels, determine condensation risk, or manage environmental controls in agriculture or industrial settings. Our psychrometric chart calculator can provide even more detail.

Key Factors That Affect Results

The accuracy of the method to calculate humidity using wet and dry bulb temperatures depends on several factors:

  • Airflow: Adequate airflow (around 2.5 m/s or higher) over the wet bulb is crucial for achieving maximum evaporative cooling. Insufficient airflow can lead to an inaccurately high wet-bulb reading and an underestimation of humidity. This is why sling psychrometers are spun.
  • Wick Condition: The wick must be clean and fully saturated with distilled water. A dirty or partially dry wick will not evaporate water efficiently, again causing an artificially high reading.
  • Atmospheric Pressure: Pressure affects the psychrometric constant. While our calculator accounts for this, using an inaccurate pressure value (e.g., using sea-level pressure at a high altitude) can introduce errors. For an overview on this, see our guide on wet bulb depression.
  • Operator Error: Reading the thermometers incorrectly, mis-timing the reading, or having heat sources (like the operator’s body) too close can skew the results.
  • Radiation Shielding: In direct sunlight, thermometers should be shielded to prevent radiant heat from affecting the dry bulb temperature reading, which should only measure air temperature.
  • Water Temperature: The water used to wet the wick should be at or near the ambient air temperature to ensure a stable and accurate reading is reached quickly.

Frequently Asked Questions (FAQ)

1. Why is the wet bulb temperature almost always lower than the dry bulb temperature?

The wet bulb temperature is lower due to the cooling effect of evaporation. As water evaporates from the wick, it draws latent heat from the thermometer bulb, lowering its temperature. The only time they are equal is at 100% relative humidity, when no net evaporation can occur.

2. What does it mean if the wet and dry bulb temperatures are the same?

If both temperatures are identical, it means the air is fully saturated with water vapor. Evaporation from the wet wick stops, so there is no cooling effect. This corresponds to a relative humidity of 100%.

3. How accurate is it to calculate humidity using wet and dry bulb thermometers?

When performed correctly with calibrated instruments and sufficient airflow, this method can be very accurate, typically within ±2-5% relative humidity. Accuracy decreases with poor technique or in very low temperatures.

4. Can I use this method in freezing temperatures?

Yes, but it’s more complex. The water on the wick freezes, and the temperature it stabilizes at is called the ‘ice bulb’ temperature. The principle is the same (sublimation instead of evaporation), but different psychrometric constants are required for the calculation.

5. What is the ‘wet bulb depression’?

It is simply the difference between the dry bulb temperature and the wet bulb temperature (T_db – T_wb). A large depression indicates dry air and low humidity, while a small depression indicates moist air and high humidity.

6. Is a sling psychrometer necessary to get an accurate reading?

A sling psychrometer is the most common tool because swinging it ensures consistent and adequate airflow over the wet bulb. A stationary psychrometer can also be used if it’s placed in a mechanically aspirated chamber with a fan. Without forced airflow, the reading will be inaccurate.

7. How does altitude affect the calculation?

Altitude affects atmospheric pressure. At higher altitudes, the pressure is lower, which slightly changes the rate of evaporation. Our calculator accounts for this via the “Atmospheric Pressure” input, ensuring an accurate calculation regardless of elevation.

8. Is there an easier way to measure humidity?

Yes, digital hygrometers provide direct readings of relative humidity. However, the wet and dry bulb method remains a reliable, calibration-free, and fundamental standard for measuring air moisture, which is why it’s important to know how to calculate humidity using wet and dry bulb data.

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