Barometric Formula:
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The barometric formula calculates atmospheric pressure at different altitudes. It models how pressure decreases exponentially with height in an isothermal atmosphere, providing essential data for aviation, meteorology, and engineering applications.
The calculator uses the barometric formula:
Where:
Explanation: The formula assumes an isothermal atmosphere and ideal gas behavior, showing exponential pressure decay with altitude.
Details: Accurate pressure calculation is crucial for aircraft performance, weather forecasting, altitude sickness prevention, and industrial processes at different elevations.
Tips: Enter sea level pressure in Pa, molar mass in kg/mol, gravity in m/s², height in meters, and temperature in Kelvin. Default values are provided for standard atmospheric conditions.
Q1: Why does pressure decrease with altitude?
A: Pressure decreases because there's less air above pushing down, and gravity's effect diminishes with height in the atmosphere.
Q2: What are typical sea level pressure values?
A: Standard sea level pressure is 101325 Pa (1013.25 hPa), but actual values vary with weather conditions from about 95000 to 105000 Pa.
Q3: How accurate is the barometric formula?
A: It provides good estimates for moderate altitudes but becomes less accurate at very high altitudes due to temperature variations and atmospheric composition changes.
Q4: What is the temperature in Kelvin for common conditions?
A: 0°C = 273.15K, 15°C = 288.15K, 20°C = 293.15K, 25°C = 298.15K.
Q5: Can this formula be used for other planets?
A: Yes, with appropriate values for gravity, molar mass, and temperature specific to each planet's atmosphere.