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Dew Point
16.69
°C (Magnus formula)
Air temperature 25 °C
Relative humidity 60 %
Quick estimate (T − (100−RH)/5) 17 °C

What Is the Dew Point Calculator?

The dew point is the temperature to which air must be cooled, at constant pressure, for water vapor to begin condensing into liquid (dew, fog, or clouds). It is an absolute measure of moisture in the air — unlike relative humidity, the dew point doesn't change as the air warms or cools, making it a far better indicator of how "muggy" it actually feels. This calculator converts an air temperature and relative humidity into a precise dew point using the widely used Magnus approximation.

Diagram showing air cooling until water vapor condenses into dew droplets at the dew point temperature
As air cools to the dew point, water vapor condenses into droplets.

How to Use It

Enter the current air temperature in degrees Celsius and the relative humidity as a percentage (0–100). Press calculate and the tool returns the dew point in °C. A dew point below 10°C feels dry and comfortable; 13–16°C feels noticeably humid; above 21°C feels oppressive and sticky.

The Formula Explained

The Magnus formula gives the dew point as:

$$\gamma = \ln\!\left(\frac{\text{RH}}{100}\right) + \frac{a \cdot T}{b + T}, \quad \text{then} \quad T_d = \frac{b \cdot \gamma}{a - \gamma}$$

with constants \(a = 17.62\) and \(b = 243.12\)°C. A quick mental estimate is the simpler rule \(T_d \approx T - \frac{100 - \text{RH}}{5}\), which is accurate to about ±1°C when humidity is above 50%.

Flat chart relating air temperature and relative humidity to dew point
Higher humidity pushes the dew point closer to the air temperature.

Worked Example

Suppose \(T = 25\)°C and \(\text{RH} = 60\%\). First $$\gamma = \ln(0.60) + \frac{17.62 \times 25}{243.12 + 25} = -0.5108 + \frac{440.5}{268.12} = -0.5108 + 1.6429 = 1.1321.$$ Then $$T_d = \frac{243.12 \times 1.1321}{17.62 - 1.1321} = \frac{275.24}{16.488} = 16.69\ \text{°C}.$$ So dew is about 16.7°C.

FAQ

Is dew point the same as humidity? No. Relative humidity is a ratio that depends on temperature; dew point is an absolute temperature representing actual moisture content.

Why can the dew point be negative? In cold, dry air the dew point can fall well below freezing — that is called the frost point.

How accurate is this calculator? The Magnus formula is accurate to within about 0.4°C for temperatures from −45°C to 60°C and humidities above roughly 1%.

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