Barometric Pressure Formula:
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Definition: This calculator estimates atmospheric pressure at different altitudes using the barometric formula.
Purpose: It helps meteorologists, pilots, engineers, and scientists understand how pressure changes with elevation.
The calculator uses the formula:
Where:
Explanation: The formula models how atmospheric pressure decreases exponentially with altitude.
Details: Accurate pressure calculations are essential for weather forecasting, aircraft performance, and scientific research.
Tips: Enter the reference pressure (default sea level: 101325 Pa), height difference, and temperature in Kelvin. All values must be valid.
Q1: What is standard sea level pressure?
A: 101325 Pascals (Pa), which is equivalent to 1 atmosphere (atm) or 1013.25 hPa.
Q2: Why does temperature affect pressure at altitude?
A: Warmer air expands, making the pressure decrease more slowly with height. Colder air contracts, causing faster pressure decrease.
Q3: How accurate is this formula?
A: It provides good estimates for altitudes up to about 10 km, assuming constant temperature and dry air.
Q4: What's the typical pressure at Mount Everest's summit?
A: About 30,000-33,000 Pa (30-33% of sea level pressure) at 8848 m elevation.
Q5: How do I convert between pressure units?
A: 1 atm = 101325 Pa = 1013.25 hPa = 760 mmHg (torr). Use our unit conversion tools if needed.