What is the air pressure at 1,000 metres altitude?

At 1,000 metres above sea level, the standard atmospheric pressure is approximately 89,875 Pa (898.75 hPa or 89.88 kPa). This is about 88.7% of the sea-level standard pressure of 101,325 Pa. The reduction follows the International Standard Atmosphere barometric formula: P = 101325 x (1 - 0.0000225577 x h)^5.25588, where h is altitude in metres.

Why does air pressure decrease with altitude?

Air pressure at any point equals the weight of the air column above it. As you rise in altitude, there is less air above you, so the column weighs less and pressure is lower. In the troposphere (roughly 0 to 11 km), pressure drops by about 12 Pa for every 1 metre of altitude gained near sea level, though the rate slows as altitude increases. Temperature also drops with altitude (at a lapse rate of about 6.5 degrees Celsius per 1,000 m), which affects air density and hence pressure.

What is the difference between the troposphere and stratosphere pressure formulas?

In the troposphere (0 to 11,000 m), temperature decreases at a constant lapse rate of 6.5 K per 1,000 m, so the barometric formula uses a power law: P = 101325 x (1 - 2.25577e-5 x h)^5.25588. In the lower stratosphere (11,000 to 20,000 m), temperature is constant at -56.5 degrees Celsius (216.65 K), so pressure decreases exponentially: P = 22632.1 x exp(-0.0001577 x (h - 11000)). These are the standard ISA (International Standard Atmosphere) formulas used by aviation, meteorology, and engineering.

Air Pressure at Altitude Calculator

Calculate atmospheric pressure at any altitude using the International Standard Atmosphere (ISA) barometric formula. Enter altitude in metres or feet and get pressure instantly in pascals, hectopascals, kilopascals, atmospheres, and millimetres of mercury.

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Updated June 2026 International Standard Atmosphere (ICAO Doc 7488). Covers troposphere (0 to 11,000 m) and lower stratosphere (11,000 to 20,000 m).

1. Altitude Input

Altitude unit

Altitude (m above sea level)

Common altitudes

2. Reference Conditions

Atmospheric model

Sea-level pressure (Pa)

Sea-level temperature (K)

Atmospheric Pressure at Altitude

Pressure (hPa)
-
Hectopascals

Pressure (Pa)

Pascals

Pressure (kPa)

Kilopascals

Pressure (atm)

Atmospheres

Pressure (mmHg)

Millimetres mercury

Pressure at Key Altitudes

Altitude	Pressure (hPa)	Pressure (Pa)	% of Sea Level	Temp (K)	Layer

Calculation Details

Altitude input-

Altitude (m)-

Atmospheric layer-

Temperature at altitude-

Sea-level pressure (P0)-

Pressure at altitude-

Worked Example

Formula (troposphere)P = P0 x (1 - L x h / T0)^(g x M / (R x L))

P0 (sea-level pressure)101,325 Pa

T0 (sea-level temperature)288.15 K

L (lapse rate)0.0065 K/m

Exponent (gM/RL)5.25588

At h = 1,000 m101325 x (1 - 2.25577e-5 x 1000)^5.25588

Result89,875 Pa (898.75 hPa)

Result: Enter an altitude above to see the atmospheric pressure.

How to Calculate Air Pressure at Altitude

Atmospheric pressure decreases with altitude because there is less air above any given point to exert its weight. The standard method for calculating pressure at altitude is the barometric formula from the International Standard Atmosphere (ISA), defined by ICAO (International Civil Aviation Organisation).

The Barometric Formula

The ISA divides the atmosphere into layers. For everyday altitudes up to 11,000 metres (the troposphere), the formula is:

P = P0 x (1 - L x h / T0)^(g x M / (R x L))

Where:

P = pressure at altitude h (Pa)
P0 = sea-level standard pressure = 101,325 Pa
L = temperature lapse rate = 0.0065 K/m
h = altitude above sea level (m)
T0 = sea-level standard temperature = 288.15 K (15 degrees Celsius)
g = gravitational acceleration = 9.80665 m/s squared
M = molar mass of dry air = 0.0289644 kg/mol
R = universal gas constant = 8.31446 J/(mol K)

The exponent g x M / (R x L) evaluates to approximately 5.25588. The formula simplifies to:

P = 101325 x (1 - 0.0000225577 x h)^5.25588

Lower Stratosphere (11,000 to 20,000 m)

Above 11,000 m, the temperature is constant at 216.65 K (-56.5 degrees Celsius). Pressure decreases exponentially:

P = 22632.1 x exp(-0.0001577 x (h - 11000))

Where 22,632.1 Pa is the pressure at the tropopause (11,000 m) under ISA conditions.

Pressure at Common Altitudes

Location / Altitude	Altitude (m)	Pressure (hPa)	% of Sea Level
Sea level	0	1013.25	100%
Queenstown, NZ (approx)	310	976	96.3%
1,000 m	1,000	898.75	88.7%
Aoraki / Mt Cook	3,724	640	63.2%
Everest Base Camp	5,364	514	50.8%
Mt Everest summit	8,849	315	31.1%
Airliner cruise (35,000 ft)	10,668	237	23.4%
Tropopause	11,000	226.3	22.3%

Why It Matters

Air pressure at altitude affects many practical situations. Pilots use pressure altitude to set altimeters and calculate aircraft performance. Hikers and climbers need to understand that lower pressure means less available oxygen, which becomes significant above about 3,000 m. Meteorologists use the pressure-altitude relationship to convert between station pressure and sea-level pressure on weather maps. Engineers design pressurised aircraft cabins and equipment to maintain safe pressure levels at cruising altitude. Cooks at altitude often need to adjust recipes because water boils at lower temperatures when pressure is reduced.

Real vs Standard Atmosphere

The ISA formula gives the standard or theoretical pressure. Actual atmospheric pressure varies with weather, season, and latitude. For accurate real-world measurements, you need a barometer. The ISA model is used as a reference baseline for aviation, engineering design, and instrument calibration rather than as a live weather forecast.

Related Calculators

Sources and method: International Standard Atmosphere (ISA) as defined by ICAO Doc 7488. US Standard Atmosphere 1976. Barometric formula: P = P0 x (1 - L x h / T0)^(g x M / (R x L)) for the troposphere (0 to 11,000 m); P = 22632.1 x exp(-0.0001577 x (h - 11000)) for the lower stratosphere (11,000 to 20,000 m).

This calculator uses the International Standard Atmosphere model, which gives standard conditions. Actual atmospheric pressure varies with weather and season. For aviation, engineering, or medical applications always use calibrated instruments and consult relevant regulations and standards.