Barometric Formula:
| From: | To: |
The barometric formula describes how atmospheric pressure decreases with altitude in an isothermal atmosphere. It provides a mathematical relationship between pressure and height above sea level, assuming constant temperature and gravitational acceleration.
The calculator uses the barometric formula:
Where:
Explanation: The formula assumes an isothermal atmosphere and ideal gas behavior, providing an exponential decrease in pressure with increasing altitude.
Details: Accurate pressure calculation is crucial for aviation, meteorology, engineering design, and understanding atmospheric phenomena. It helps in predicting weather patterns, designing aircraft systems, and planning high-altitude operations.
Tips: Enter altitude in meters, temperature in Kelvin, and reference pressure in Pascals. Standard sea level pressure is 101325 Pa. Temperature must be above absolute zero (0 K).
Q1: Why does pressure decrease with altitude?
A: Pressure decreases because there's less air above pushing down. The weight of the atmospheric column above decreases with height.
Q2: What is the standard temperature for calculations?
A: The International Standard Atmosphere uses 288.15 K (15°C) at sea level, decreasing with altitude in the troposphere.
Q3: How accurate is the barometric formula?
A: It's reasonably accurate for moderate altitudes but becomes less accurate at very high altitudes due to temperature variations and non-ideal atmospheric conditions.
Q4: Can I use Celsius instead of Kelvin?
A: No, the formula requires absolute temperature in Kelvin. Convert Celsius to Kelvin by adding 273.15.
Q5: What are typical pressure values at different altitudes?
A: At sea level: ~1013 hPa, at 1000m: ~900 hPa, at 5000m: ~540 hPa, at Everest summit (8848m): ~330 hPa.