Pascal to Inch of Mercury Converter
Convert pascals to inches of mercury with our free online pressure converter.
Quick Answer
1 Pascal = 0.000295 inches of mercury
Formula: Pascal × conversion factor = Inch of Mercury
Use the calculator below for instant, accurate conversions.
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All conversion formulas on UnitsConverter.io have been verified against NIST (National Institute of Standards and Technology) guidelines and international SI standards. Our calculations are accurate to 10 decimal places for standard conversions and use arbitrary precision arithmetic for astronomical units.
Pascal to Inch of Mercury Calculator
How to Use the Pascal to Inch of Mercury Calculator:
- Enter the value you want to convert in the 'From' field (Pascal).
- The converted value in Inch of Mercury will appear automatically in the 'To' field.
- Use the dropdown menus to select different units within the Pressure category.
- Click the swap button (⇌) to reverse the conversion direction.
How to Convert Pascal to Inch of Mercury: Step-by-Step Guide
Converting Pascal to Inch of Mercury involves multiplying the value by a specific conversion factor, as shown in the formula below.
Formula:
inHg = Pa × 0.0002953Example Calculation:
1 Pa = 0.000295 inHg
Disclaimer: For Reference Only
These conversion results are provided for informational purposes only. While we strive for accuracy, we make no guarantees regarding the precision of these results, especially for conversions involving extremely large or small numbers which may be subject to the inherent limitations of standard computer floating-point arithmetic.
Not for professional use. Results should be verified before use in any critical application. View our Terms of Service for more information.
Need to convert to other pressure units?
View all Pressure conversions →What is a Pascal and a Inch of Mercury?
and Standards
The pascal is defined as:
Fundamental SI Definition
1 Pa = 1 N/m² (one newton per square meter)
In base SI units: 1 Pa = 1 kg/(m·s²)
This means one pascal represents a force of one newton distributed uniformly over one square meter of surface area.
Relationship to Force and Area
- Force: 1 N (newton) = the force needed to accelerate 1 kg at 1 m/s²
- Area: 1 m² = a square with 1-meter sides
- Pressure: 1 Pa = 1 N spread over 1 m² = very little pressure
Practical perspective: 1 Pa ≈ the pressure from a dollar bill (1 gram) resting flat on a table (spread over ~160 cm²).
Standard Conversions
- 1 kPa = 1,000 Pa (kilopascal)
- 1 MPa = 1,000,000 Pa = 1,000 kPa (megapascal)
- 1 GPa = 1,000,000,000 Pa = 1,000 MPa (gigapascal)
- 1 bar = 100,000 Pa = 100 kPa
- 1 atmosphere = 101,325 Pa = 101.325 kPa = 1.01325 bar
- 1 PSI = 6,894.76 Pa = 6.895 kPa
- 1 mmHg = 133.322 Pa (millimeter of mercury/Torr)
- 1 hectopascal (hPa) = 100 Pa = 1 millibar (mbar)
Why Pascal is "Too Small"
Most everyday pressures are thousands or millions of pascals:
- Human breath: ~1,000 Pa = 1 kPa
- Car tire: 220,000 Pa = 220 kPa = 32 PSI
- Atmospheric pressure: 101,325 Pa = 101.3 kPa
- Hydraulic jack: 10,000,000 Pa = 10 MPa = 1,450 PSI
- Concrete compressive strength: 30,000,000 Pa = 30 MPa
This is why kilopascals (kPa) and megapascals (MPa) dominate practical engineering and everyday use.
1 inHg = 3,386.39 Pa = 3.386 kPa = 33.86 mbar = 33.86 hPa = 0.491 PSI = 0.0334 bar = 0.0334 atm = 25.4 mmHg
Key relationship: 29.92 inHg = 1 atmosphere (exactly)
Origin: Mercury Column
The unit literally measures how high mercury rises:
- Historical: Barometers invented in 1600s used mercury column
- Measurement: Mercury rises/falls with atmospheric pressure
- 1 inHg: Mercury column exactly 1 inch high
- 29.92 inHg: Mercury rises 29.92 inches at sea level (1 atm)
- Why mercury?: Highest density liquid (narrow barometer), visible, stable
Note: The Pascal is part of the imperial/US customary system, primarily used in the US, UK, and Canada for everyday measurements. The Inch of Mercury belongs to the imperial/US customary system.
History of the Pascal and Inch of Mercury
and Evolution
Blaise Pascal (1623-1662)
Blaise Pascal, born in Clermont-Ferrand, France, was a mathematical prodigy who made revolutionary contributions to geometry, probability theory, and physics before his death at age 39. His work on fluid mechanics fundamentally changed scientific understanding of pressure and laid the groundwork for hydraulic engineering.
Early Work (1640s):
- At age 18, Pascal invented one of the first mechanical calculators (the Pascaline) to help his father with tax calculations
- Conducted experiments with barometers following Evangelista Torricelli's invention of the mercury barometer (1643)
- Investigated why mercury columns in barometers didn't rise beyond ~76 cm, hypothesizing atmospheric pressure as the cause
Puy de Dôme Experiment (1648): Pascal's brother-in-law Florin Périer carried a barometer to the top of Puy de Dôme mountain (1,465 m elevation) while Pascal monitored a barometer at the base. The mercury column dropped approximately 7.6 cm at the summit—conclusive proof that atmospheric pressure decreases with altitude. This experiment demolished the prevailing Aristotelian theory that "nature abhors a vacuum" and established that air has weight and creates pressure.
Pascal's Law (1653): Pascal formulated the principle that pressure applied to a confined incompressible fluid is transmitted undiminished throughout the fluid in all directions. This fundamental law enabled:
- Hydraulic presses (multiplying force)
- Hydraulic brakes (automotive, aircraft)
- Hydraulic jacks and lifts
- Modern fluid power systems
Pascal's Contributions to Pressure Science:
- Established that atmospheric pressure results from the weight of air above
- Demonstrated pressure-altitude relationships
- Developed theoretical foundations for hydrostatics
- Explained barometer operation mechanically rather than mystically
Development of Pressure Units (1600s-1900s)
Pre-metric era: Pressure was measured in bewildering variety:
- Inches/mm of mercury (inHg, mmHg): Based on barometer height
- Feet/meters of water: Hydraulic pressure measurement
- Pounds per square inch (PSI): English/American engineering
- Atmospheres (atm): Referenced to sea-level air pressure
- Technical atmospheres (at): 1 kgf/cm² (kilogram-force per square centimeter)
Metric standardization (1795-1960):
- Bar introduced 1909: 1 bar = 100,000 Pa = 0.9869 atm (almost 1 atmosphere)
- Widely used in European meteorology and engineering throughout 20th century
- Simple decimal relationship to atmosphere made it practical
SI Adoption (1960-1971):
- 1960: 11th CGPM established Système International d'Unités (SI)
- 1971: 14th CGPM officially adopted pascal as the SI unit of pressure
- Named to honor Blaise Pascal's foundational work 300+ years earlier
- Defined as 1 Pa = 1 N/m² = 1 kg/(m·s²)
Global Adoption Timeline
1970s-1980s: Scientific community adopted pascal as standard
- International standards organizations (ISO, IEC) specified pascal/kPa/MPa
- Scientific journals required SI units in publications
- Engineering textbooks transitioned to pascal-based examples
1990s-2000s: Industrial and commercial transition
- European Union metrication: tire pressures labeled in kPa
- Automotive specifications: engine pressures in kPa/MPa
- Meteorology: hectopascal (hPa) became standard for atmospheric pressure worldwide
Current Status (2020s):
- Universal in science: All research publications use pascals
- Global engineering: ISO standards, material specifications use Pa/kPa/MPa
- Weather reports: hectopascals (hPa) worldwide except US (uses inches Hg)
- Mixed usage: Tire pressure varies by region (kPa in most countries, PSI in US/UK)
- Holdouts: US aviation still uses inches Hg; blood pressure universally mmHg
Common Uses and Applications: pascals vs inches of mercury
Explore the typical applications for both Pascal (imperial/US) and Inch of Mercury (imperial/US) to understand their common contexts.
Common Uses for pascals
Across Industries
Scientific Research
- Standard unit: All pressure measurements in scientific papers reported in Pa/kPa/MPa
- Chemistry: Reaction pressures, gas laws (PV = nRT with P in pascals)
- Physics: Fluid dynamics, thermodynamics, material stress analysis
- Geology: Rock formation pressures, subsurface fluid pressures (MPa)
Meteorology and Climate Science
- Weather maps: Isobars labeled in hectopascals (hPa) or millibars (mbar)
- Barometric pressure: Reported in hPa worldwide (except US uses inHg)
- Climate modeling: Atmospheric pressure fields in kPa/hPa
- Aviation weather: Altimeter settings (US still uses inches Hg, elsewhere hPa)
Civil and Structural Engineering
- Concrete specifications: Compressive strength in MPa (20-100 MPa typical)
- Soil bearing capacity: kPa (50-300 kPa for different soil types)
- Wind load calculations: kPa (0.5-2 kPa for typical buildings)
- Snow load: kPa (0.5-5 kPa depending on snow depth/density)
Mechanical Engineering
- Stress analysis: Component stresses in MPa
- Pressure vessels: Design pressure in MPa, tested at 1.5× design pressure
- Piping systems: Operating pressure in kPa/MPa
- Bearing pressure: Contact stress in MPa (roller bearings 1,000-3,000 MPa)
Aerospace Engineering
- Cabin pressure: 75-80 kPa at cruise altitude (equivalent to 2,400 m elevation)
- Structural loads: Wing loading, fuselage stress in MPa
- Propulsion: Turbine blade stress, combustion chamber pressure (MPa)
- Altitude testing: Vacuum chambers simulating high-altitude pressure (kPa)
Medical and Biomedical
- Blood pressure: Still measured in mmHg (120/80 mmHg = 16/10.7 kPa) for historical reasons
- Respiratory pressure: Ventilators use kPa or cm H₂O
- Hyperbaric chambers: 200-300 kPa (2-3 atmospheres absolute)—wound healing, decompression
- Intraocular pressure: mmHg (glaucoma diagnosis)
HVAC and Building Systems
- Duct pressure: 100-2,500 Pa—fan static pressure
- Building pressurization: 2-25 Pa—positive pressure to prevent infiltration
- Filter pressure drop: 50-250 Pa—resistance across air filters
- Natural gas pressure (residential): 1.7-2.8 kPa (7-11 inches water)
When to Use inches of mercury
US Weather: Barometric pressure in weather forecasts, NOAA reports - THE US standard. Aviation: Altimeter settings (US standard, some international - critical for flight safety). HVAC: Vacuum measurements, duct pressure, system diagnostics. Historical meteorology: Traditional US measurement since early 1900s.
Additional Unit Information
About Pascal (Pa)
What exactly is one pascal?
One pascal (1 Pa) = one newton of force spread over one square meter of area.
Physical interpretation:
- Place a 100-gram apple (weighing ~1 newton) flat on a table covering 1 m² (roughly 3.3 ft × 3.3 ft)
- The pressure it exerts on the table = 1 Pa
- Alternatively: 1 Pa = pressure from 10 kg spread over 1 m² (about 22 lbs on 11 sq ft)
Why it's so small: Human scale forces are typically larger and distributed over smaller areas, creating pressures in thousands or millions of pascals.
How do I convert pascals to PSI?
Formula: PSI = Pa × 0.000145038 (or Pa ÷ 6,894.76)
Step-by-step example (200,000 Pa to PSI):
- 200,000 Pa ÷ 6,894.76 = 29.0 PSI
- Or: 200,000 Pa × 0.000145038 = 29.0 PSI
Quick approximation:
- Convert to kPa first: 200,000 Pa = 200 kPa
- Divide by ~7: 200 kPa ÷ 7 ≈ 29 PSI (actual: 29.0 PSI)
Common conversions:
- 100,000 Pa = 100 kPa = 14.5 PSI
- 200,000 Pa = 200 kPa = 29.0 PSI (typical car tire)
- 689,476 Pa = 689 kPa = 100 PSI
- 6,894,760 Pa = 6,895 kPa = 6.89 MPa = 1,000 PSI
How many pascals in 1 PSI?
1 PSI = 6,894.76 pascals = 6.895 kPa
Examples:
- 10 PSI = 68,948 Pa = 69 kPa
- 30 PSI = 206,843 Pa = 207 kPa (car tire)
- 100 PSI = 689,476 Pa = 689 kPa (bicycle tire)
- 1,000 PSI = 6,894,760 Pa = 6.89 MPa (hydraulic system)
Memory aid: 1 PSI ≈ 7 kPa (slightly under: actual 6.895 kPa)
What is 101,325 pascals?
101,325 Pa = Standard atmospheric pressure at sea level
This is the definition of one atmosphere (1 atm), also equals:
- 101.325 kPa (easier to write/say)
- 1.01325 bar (very close to 1 bar)
- 14.696 PSI (often rounded to 14.7 PSI)
- 1,013.25 hPa or 1,013.25 mbar (meteorology)
- 760 mmHg or 760 Torr (medical/vacuum)
- 29.92 inches Hg (US weather/aviation)
Why this specific number? Historical: 1 atm was defined as average sea-level pressure supporting a 760 mm mercury column. When converted to pascals (SI units), it equals 101,325 Pa exactly.
Why use pascals if they're so small?
SI Coherence: Pascal is the fundamental SI unit—all scientific work uses it for consistency and direct traceability to base units (kg, m, s).
Universal Standard: Scientists and engineers worldwide understand pascals; international standards (ISO, IEC, IEEE) specify pressure in Pa/kPa/MPa.
Scalability with Prefixes:
- Pa (pascal): Sound, differential pressure, very low pressure
- kPa (kilopascal, ×1,000): Tires, weather, moderate engineering
- MPa (megapascal, ×1,000,000): Materials strength, hydraulics, high pressure
- GPa (gigapascal, ×1,000,000,000): Elastic modulus, extreme pressure
In practice: Nobody says "concrete strength is 30,000,000 pascals"—they say "30 MPa." The prefix system makes pascals practical across 15 orders of magnitude (from sound to diamond stiffness).
How do I convert between Pa, kPa, and MPa?
Simple decimal shifts (powers of 1,000):
Pa ↔ kPa:
- Pa → kPa: Divide by 1,000 (move decimal 3 left)
- 250,000 Pa = 250 kPa
- kPa → Pa: Multiply by 1,000 (move decimal 3 right)
- 220 kPa = 220,000 Pa
kPa ↔ MPa:
- kPa → MPa: Divide by 1,000
- 5,000 kPa = 5 MPa
- MPa → kPa: Multiply by 1,000
- 0.5 MPa = 500 kPa
Pa ↔ MPa:
- Pa → MPa: Divide by 1,000,000 (move decimal 6 left)
- 50,000,000 Pa = 50 MPa
- MPa → Pa: Multiply by 1,000,000 (move decimal 6 right)
- 2 MPa = 2,000,000 Pa
Quick reference:
- 1 Pa = 0.001 kPa = 0.000001 MPa
- 1 kPa = 1,000 Pa = 0.001 MPa
- 1 MPa = 1,000,000 Pa = 1,000 kPa
kPa to Pa converter → MPa to Pa converter →
What's the difference between Pa and hPa?
Pa (pascal) = 1 N/m² (base SI pressure unit)
hPa (hectopascal) = 100 Pa (hecto = ×100 prefix)
Relationship: 1 hPa = 100 Pa = 0.1 kPa
Why hPa exists:
- Meteorology uses hPa because it's numerically identical to the millibar (mbar): 1 hPa = 1 mbar
- Weather services transitioned from millibars to hectopascals during SI adoption while keeping familiar numbers
- "Pressure is 1015 hPa" = "Pressure is 1015 mbar" (same number, SI vs non-SI unit)
Conversions:
- Standard atmosphere: 101,325 Pa = 1,013.25 hPa = 101.325 kPa
- Hurricane (low): 900 hPa = 90,000 Pa = 90 kPa
- High pressure: 1,040 hPa = 104,000 Pa = 104 kPa
Usage: Always use hPa for weather/meteorology, kPa for engineering, Pa for acoustics/differentials.
How does pressure change with altitude?
Rule of thumb near sea level: Pressure drops ~1 kPa (0.15 PSI) per 80 meters (262 feet) elevation gain.
Common elevations:
- Sea level: 101.3 kPa (14.7 PSI) = 1,013 hPa
- 500 m (1,640 ft): 95.5 kPa (13.8 PSI)
- 1,000 m (3,281 ft): 90.0 kPa (13.1 PSI)—Albuquerque, NM
- 1,600 m (5,280 ft): 83.0 kPa (12.0 PSI)—Denver, CO (17% less than sea level)
- 2,000 m (6,562 ft): 79.5 kPa (11.5 PSI)—Flagstaff, AZ
- 3,000 m (9,843 ft): 70.0 kPa (10.2 PSI)—Leadville, CO
- 5,000 m (16,404 ft): 54.0 kPa (7.8 PSI)—Everest Base Camp
- 8,849 m (29,032 ft): 33.7 kPa (4.9 PSI)—Mount Everest summit (1/3 sea level)
Why it matters:
- Engine performance: 10-15% power loss at Denver vs sea level (less oxygen)
- Boiling point: Water boils at 95°C (203°F) in Denver vs 100°C (212°F) at sea level
- Breathing: Half oxygen partial pressure on Everest = extreme physiological stress
- Aircraft cabin: Pressurized to 75-80 kPa (equivalent to 2,400 m) for passenger comfort
What pressure is considered "high pressure" or "low pressure"?
Depends on context—atmospheric, hydraulic, vacuum, or materials:
Atmospheric (Weather):
- Low pressure: <1,000 hPa (100 kPa)—storms, rain, unsettled weather
- Normal pressure: 1,005-1,020 hPa (100-102 kPa)
- High pressure: >1,020 hPa (102 kPa)—clear, calm, stable weather
- Very high: >1,040 hPa (104 kPa)—extreme cold, stagnant air
Hydraulic Systems:
- Low pressure: <7 MPa (1,000 PSI)—power steering, light hydraulics
- Medium pressure: 7-20 MPa (1,000-3,000 PSI)—excavators, industrial machinery
- High pressure: 20-70 MPa (3,000-10,000 PSI)—presses, injection molding
- Ultra-high: >100 MPa (14,500 PSI)—waterjets, scientific equipment
Vacuum (Below Atmospheric):
- Low vacuum: 100-10 kPa absolute (0.1-0.9 atm)
- Medium vacuum: 10 kPa to 0.1 Pa—industrial applications
- High vacuum: 0.1 to 10⁻⁵ Pa—electronics, coating
- Ultra-high vacuum: <10⁻⁵ Pa—semiconductors, research
Material Stress:
- Low stress: <100 MPa—plastic components, low loads
- Medium stress: 100-500 MPa—structural steel, aluminum
- High stress: 500-2,000 MPa—high-strength alloys, aerospace
- Extreme stress: >2,000 MPa—cutting tools, advanced ceramics
Can I use pascals for stress and strain calculations?
Yes—pascals are the correct SI unit for stress.
Stress = Force / Area = N / m² = Pa (identical to pressure)
Key stress types (all measured in Pa/MPa):
- Tensile stress: Pulling/stretching force per area
- Compressive stress: Crushing/squashing force per area
- Shear stress: Parallel/sliding force per area
- Bending stress: Combination of tensile and compressive
Engineering convention: Always use MPa (megapascals) for material stress:
- Aluminum yield strength: 275 MPa (not 275,000,000 Pa)
- Steel tensile strength: 400 MPa
- Concrete compressive strength: 30 MPa
Strain (deformation) is dimensionless:
- Strain = ΔL / L (change in length / original length)
- Reported as ratio (0.002) or percent (0.2%)
- No units—not measured in pascals
Young's Modulus (stiffness) = Stress / Strain:
- Units: Pa or MPa or GPa (since strain is dimensionless)
- Steel: E = 200 GPa (200,000 MPa = 200,000,000,000 Pa)
How do I measure pressure in pascals?
Pressure measurement devices:
1. Mechanical Gauges:
- Bourdon tube gauge: Curved tube straightens under pressure, moves needle
- Dial gauges: Common in industry, typically read PSI or bar (convert to Pa)
- Accuracy: ±1-2% of full scale
2. Digital Pressure Transducers:
- Piezoresistive sensors: Resistance changes with pressure (semiconductors)
- Strain gauge sensors: Diaphragm deflection measured electrically
- Capacitive sensors: Pressure changes capacitance between plates
- Output: Voltage/current proportional to pressure, digitally displayed in user-selected units (Pa, kPa, PSI, bar)
- Accuracy: ±0.1% to ±0.5% full scale
3. Barometers (Atmospheric Pressure):
- Mercury barometer: Height of mercury column (760 mm = 101.325 kPa)
- Aneroid barometer: Mechanical, uses evacuated capsule that expands/contracts
- Electronic barometer: MEMS sensor (smartphones, weather stations)—reads in hPa
4. Manometers (Differential Pressure):
- U-tube manometer: Liquid column height difference (mm H₂O or mm Hg)
- Convert: 1 mm H₂O = 9.807 Pa, 1 mm Hg = 133.322 Pa
- Use: HVAC, low-pressure differentials
5. Vacuum Gauges:
- Thermocouple gauge: Gas thermal conductivity (1-10⁻³ Pa)
- Ionization gauge: Ionized gas current (10⁻³ to 10⁻⁹ Pa)
- Pirani gauge: Heated wire resistance change (10 to 10⁻² Pa)
Calibration: Reference standards traceable to national metrology institutes (NIST, PTB) maintain pressure accuracy in pascals.
About Inch of Mercury (inHg)
How do I convert inHg to PSI?
Formula: PSI = inHg × 0.491154
Examples:
- 29.92 inHg = 14.7 PSI (sea level)
- 30 inHg = 14.74 PSI
- 28 inHg = 13.75 PSI (hurricane)
- 25 inHg = 12.28 PSI
- 20 inHg = 9.82 PSI
How many inHg is normal atmospheric pressure?
Standard sea level = 29.92 inHg (exactly 1 atmosphere)
Typical weather range: 29.4-30.5 inHg
Pressure variations:
- High pressure: 30.2-30.5 inHg (fair weather)
- Normal: 29.8-30.2 inHg
- Low pressure: 29.4-29.8 inHg (rain likely)
- Storm: <29.4 inHg
Barometer rising/falling:
- Rising: Improving weather
- Steady: Conditions stable
- Falling: Weather deteriorating
How do I convert inHg to mbar or hPa?
Formula: mbar (or hPa) = inHg × 33.8639
Examples:
- 29.92 inHg = 1,013.25 mbar = 1,013.25 hPa (standard)
- 30.0 inHg = 1,016 mbar
- 29.0 inHg = 982 mbar (low pressure)
- 28.0 inHg = 948 mbar (hurricane)
- 31.0 inHg = 1,050 mbar (high pressure)
inHg to mbar converter → inHg to hPa converter →
Why does US use inHg instead of mbar/hPa?
Historical: US adopted imperial/customary units Mercury barometers: Traditionally marked in inches in US Weather tradition: NOAA, Weather Channel use inHg since inception Familiarity: Public knows "normal is about 30 inches" Aviation: US pilots trained with inHg altimeter settings
Rest of world: Uses mbar or hPa (metric standard)
Conversion: 30 inHg ≈ 1,000 mbar (approximately)
Trend: Slow transition—some US reports now show both units
How do I read a mercury barometer in inHg?
How it works: Mercury column rises/falls with atmospheric pressure
Reading:
- Look at top of mercury meniscus (curved surface)
- Read scale at eye level to avoid parallax error
- Scale typically 28-31 inHg range
Interpreting:
- 30.2-30.5 inHg: High pressure (fair, clear weather)
- 29.8-30.2 inHg: Normal (stable conditions)
- 29.4-29.8 inHg: Low pressure (clouds, possible rain)
- <29.4 inHg: Very low (storm likely)
Trend matters: Falling rapidly = weather worsening; Rising = improving
Adjustment: Correct for altitude (sea level reading)
Conversion Table: Pascal to Inch of Mercury
| Pascal (Pa) | Inch of Mercury (inHg) |
|---|---|
| 0.5 | 0 |
| 1 | 0 |
| 1.5 | 0 |
| 2 | 0.001 |
| 5 | 0.002 |
| 10 | 0.003 |
| 25 | 0.007 |
| 50 | 0.015 |
| 100 | 0.03 |
| 250 | 0.074 |
| 500 | 0.148 |
| 1,000 | 0.295 |
People Also Ask
How do I convert Pascal to Inch of Mercury?
To convert Pascal to Inch of Mercury, enter the value in Pascal in the calculator above. The conversion will happen automatically. Use our free online converter for instant and accurate results. You can also visit our pressure converter page to convert between other units in this category.
Learn more →What is the conversion factor from Pascal to Inch of Mercury?
The conversion factor depends on the specific relationship between Pascal and Inch of Mercury. You can find the exact conversion formula and factor on this page. Our calculator handles all calculations automatically. See the conversion table above for common values.
Can I convert Inch of Mercury back to Pascal?
Yes! You can easily convert Inch of Mercury back to Pascal by using the swap button (⇌) in the calculator above, or by visiting our Inch of Mercury to Pascal converter page. You can also explore other pressure conversions on our category page.
Learn more →What are common uses for Pascal and Inch of Mercury?
Pascal and Inch of Mercury are both standard units used in pressure measurements. They are commonly used in various applications including engineering, construction, cooking, and scientific research. Browse our pressure converter for more conversion options.
For more pressure conversion questions, visit our FAQ page or explore our conversion guides.
Helpful Conversion Guides
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🔢 Conversion Formulas
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⚖️ Metric vs Imperial
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⚠️ Common Mistakes
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All Pressure Conversions
Other Pressure Units and Conversions
Explore other pressure units and their conversion options:
- Kilopascal (kPa) • Pascal to Kilopascal
- Megapascal (MPa) • Pascal to Megapascal
- Hectopascal (hPa) • Pascal to Hectopascal
- Bar (bar) • Pascal to Bar
- Millibar (mbar) • Pascal to Millibar
- Atmosphere (atm) • Pascal to Atmosphere
- Technical Atmosphere (at) • Pascal to Technical Atmosphere
- Torr (Torr) • Pascal to Torr
- Millimeter of Mercury (mmHg) • Pascal to Millimeter of Mercury
- Pound per Square Inch (psi) • Pascal to Pound per Square Inch
Verified Against Authority Standards
All conversion formulas have been verified against international standards and authoritative sources to ensure maximum accuracy and reliability.
National Institute of Standards and Technology — Fundamental physical constants and unit conversions
Bureau International des Poids et Mesures — International System of Units (SI) definitions and standards
International Organization for Standardization — Quantities and units international standards series
Last verified: February 19, 2026