Use the air density calculator to instantly find how tightly packed an object's molecules are. This online calculator lets you estimate the ρ parameter basing on the local temperature and pressure conditions. This value is vital for many further calculations, such as determining the aerodynamic drag forces or the performance of wind turbines. Continue reading to get a better understanding of the relationship between the local weather and ρ, and learn what air density levels can you expect in various regions.
As a mixture of gases, air doesn't have a constant density; this value depends in large on the air composition. Most components have similar densities and don't influence the overall density in a substantial way. One of the exceptions is the water vapor; the more water vapor in the air, the lower its density.
For dry air, the density of air at sea level at a temperature of
15°C and pressure of
101.325 kPa (mean sea-level pressure), the density is approximately equal to
1.225 kg/m³. If you change the air temperature, humidity, or the altitude (and hence the pressure), the air density will change, too. As a rule of thumb, you can expect a drop of
per 1000 m of altitude change.
To find the air density at any given location, you will need some basic weather parameters. You can usually find them at the website of your local weather station.
The method of finding the air density is quite simple. You have to divide the pressure exerted by the air into two partial pressures: of the dry air and of the water vapor. Combining these two values gives you the desired parameter.
p₁ = 6.1078 * 10^[7.5T /(T + 237.3]. Saturation vapor pressure means that the relative humidity is equal to 100%.
pv = p₁ * RH.
pd = p - pv.
ρ = (pd / (Rd * T)) + (pv / (Rv * T))
pdis the pressure of dry air in hPa,
pvis the water vapor pressure in hPa,
Tis the air temperature in Kelvins,
Rdis the specific gas constant for dry air equal to 287.058 J/(kg·K), and
Rvis the specific gas constant for water vapor equal to 461.495 J/(kg·K).