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Pa
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atm
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bar
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psi
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mmHg
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kPa
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GPa
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Pa
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atm
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bar
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psi
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mmHg
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kPa
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GPa
Pressure is force per unit area, and it appears in an enormous variety of scientific and engineering contexts — from atmospheric meteorology and vacuum technology to deep-sea oceanography and high-pressure mineral physics. This comprehensive converter handles all major pressure units used in physics, engineering, medicine, and everyday life.
The Pascal (Pa) is the SI unit of pressure: 1 Pa = 1 N/m² = 1 kg/(m·s²). Standard atmospheric pressure is exactly 101,325 Pa = 101.325 kPa = 1.01325 bar = 1 atm. The millibar (mbar = 100 Pa) is the standard unit in meteorology. The bar (10⁵ Pa) is close to standard atmospheric pressure and is widely used in chemistry and engineering.
The mmHg (millimeter of mercury) or Torr (1 Torr = 133.322 Pa) is defined by the pressure of a 1 mm column of mercury at 0 °C under standard gravity. It is widely used in medical blood pressure measurements (normal: 120/80 mmHg) and vacuum technology. The PSI (pounds per square inch, 1 psi = 6894.76 Pa) is used in US engineering — tire pressure, hydraulic systems, natural gas pipelines.
In high-pressure physics (mineralogy, planetary interiors), the GPa is the standard unit. Diamond anvil cells can reach pressures of 300-500 GPa, comparable to the pressure at Earth's center (~360 GPa). The pressure inside a neutron star reaches 10²⁸-10³⁰ Pa, a regime where nuclear matter equations of state are still uncertain.
In vacuum technology, pressures span 15 orders of magnitude: rough vacuum (>1000 Pa), medium vacuum (1-1000 Pa), high vacuum (10⁻³-1 Pa), very high vacuum (10⁻⁶-10⁻³ Pa), ultra-high vacuum (<10⁻⁶ Pa). Space has a pressure of roughly 10⁻¹⁰ Pa, while laboratory ultra-high vacuum systems routinely achieve 10⁻¹⁰-10⁻¹¹ Pa.
Select the input pressure unit and enter the value. All conversions pass through Pascals as the base unit. Key conversion factors: 1 atm = 101,325 Pa (exact), 1 bar = 100,000 Pa (exact), 1 psi = 6,894.757293168 Pa, 1 mmHg = 133.322387415 Pa (at 0 °C, standard gravity).
Key reference pressures: 101,325 Pa = 1 atm (sea level); 1 bar ≈ 0.987 atm (close to standard); blood pressure ~16,000 Pa (120 mmHg systolic); deepest ocean (Challenger Deep) ~110 MPa; Earth's core ~360 GPa; neutron star surface ~10²⁰ Pa.
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1 atm = 101,325 Pa = 760 mmHg = 14.696 psi = 1.01325 bar. Standard atmospheric pressure by definition since 1954.
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Typical car tire inflation pressure of 32 psi = 220.6 kPa = 2.21 bar. This is gauge pressure; absolute pressure is about 3.21 bar including atmospheric.
Absolute pressure is measured relative to perfect vacuum (0 Pa). Gauge pressure is measured relative to atmospheric pressure (approximately 101,325 Pa). P_absolute = P_gauge + P_atm. Tire pressure gauges read gauge pressure: a reading of 32 psi means 32 psi above atmospheric, so absolute pressure is 46.7 psi. Medical blood pressure is also gauge pressure referenced to atmospheric.
Blood pressure measurement originated with mercury sphygmomanometers (the cuff device), where pressure was directly read from the height of mercury in a glass tube. Although electronic devices are now standard, the mmHg unit persists by convention. Normal blood pressure is 120/80 mmHg (systolic/diastolic) = 16.0/10.7 kPa. Hypertension is defined as consistently above 130/80 mmHg.
The Challenger Deep reaches about 10,935 m depth. Pressure ≈ ρgh = 1025 kg/m³ × 9.81 m/s² × 10,935 m ≈ 109.9 MPa ≈ 1085 atm ≈ 15,900 psi. At this pressure, water is compressed by about 5% compared to surface. The Trieste bathyscaphe (1960) and DSV Limiting Factor (2019) have reached this depth.
Pascal's law states that pressure applied to an enclosed fluid is transmitted equally in all directions (for a static fluid). This is the principle behind hydraulic systems: a small force applied to a small piston creates a pressure that acts on a large piston, amplifying the force proportional to the area ratio. A hydraulic jack with 1 cm² input and 100 cm² output amplifies force by 100×.
Diamond anvil cells (DAC) can compress tiny samples (micrometers in diameter) between two diamond faces to pressures up to 600 GPa (6 million atm) — exceeding the pressure at Earth's center (~360 GPa). At these pressures, hydrogen may become metallic (an outstanding experimental question), and new phases of all materials are discovered. X-ray synchrotron radiation is used to characterize samples in situ.
When a vacuum system is pumped down, adsorbed gases on the chamber walls slowly desorb (outgas), limiting the achievable vacuum. Baking the chamber (heating to 150-250 °C under vacuum) accelerates outgassing and allows ultra-high vacuum (UHV, <10⁻⁶ Pa) to be achieved. UHV is required for surface science experiments, particle accelerators, and some semiconductor processes.
The Sun's core pressure is approximately 2.5 × 10¹⁶ Pa = 2.5 × 10¹¹ atm = 250 billion bar. This is maintained by the weight of the overlying solar material and is balanced by the pressure gradient from nuclear fusion energy release. The temperature at the core is ~15 million K. Together, these conditions maintain the proton-proton fusion chain that powers the Sun.
Standard atmospheric pressure is 1013.25 mbar. Meteorological pressure maps use millibars because changes of a few millibars are physically significant for weather (1 mbar ≈ 100 Pa). High pressure systems (1020-1040 mbar) bring fair weather; low pressure systems (980-1000 mbar) bring storms. Tropical cyclones can have central pressures below 900 mbar (Typhoon Tip: 870 mbar in 1979, the record low).
Electromagnetic radiation exerts pressure: P_rad = I/c for perfectly absorbing surfaces, where I is intensity (W/m²). Sunlight at Earth's surface (≈1000 W/m²) exerts radiation pressure of about 3.3 × 10⁻⁶ Pa — negligible for everyday objects but significant for solar sails (proposed spacecraft propulsion). Inside stars, radiation pressure competes with gas pressure; for massive stars (M > 50 M_sun), radiation pressure dominates.
White dwarfs are supported against gravitational collapse by electron degeneracy pressure — a quantum mechanical effect arising from the Pauli exclusion principle. Electrons packed to densities of ~10⁶ g/cm³ generate pressures of ~10²² Pa, independent of temperature (cold pressure). Above the Chandrasekhar limit (1.4 solar masses), even this quantum pressure cannot prevent collapse, leading to a neutron star or supernova.
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