Inches of mercury to Pascals Converter
Convert Inches of mercury (inHg) to Pascals (Pa) instantly, or use the conversion table below to look up common values.
Inches of mercury to Pascals conversion table
| Inches of mercury (inHg) | Pascals (Pa) |
|---|---|
| 1 | 3,386.389 |
| 2 | 6,772.778 |
| 3 | 10,159.167 |
| 4 | 13,545.556 |
| 5 | 16,931.945 |
| 10 | 33,863.89 |
| 25 | 84,659.725 |
| 50 | 169,319.45 |
| 100 | 338,638.9 |
How to convert Inches of mercury to Pascals
1 inHg equals 3,386.389 Pa. Use the converter above for any value, or read the table for common conversions.
Pa = inHg × 3386.389 · inHg = Pa × 0.0002952998016471232Multiply a inches of mercury figure by 3,386.389 to get pascals, or divide it by 2.953e-4 to go the other way.
Worked examples
- 1 inHg= 3,386.389 Pa
- 2 inHg= 6,772.778 Pa
- 5 inHg= 16,931.945 Pa
- 10 inHg= 33,863.89 Pa
- 50 inHg= 169,319.45 Pa
What these units are
Inches of mercury (inHg). One inch of mercury is 3,386.389 pascals. It is used for barometric pressure and altimeter settings in aviation in the United States.
Pascals (Pa). The pascal is the SI unit of pressure: one newton per square meter. It is used in science and engineering, usually as kilopascals or megapascals.
Bar, atmosphere and psi are exact definitions. Gauges and weather stations round heavily, so treat the last digit as indicative rather than precise.
Checking a inches of mercury to pascals conversion
Pressure units are all defined against the pascal, so the conversion is a multiplication by a fixed number. What makes this dimension awkward is that the numbers sit within tens of per cent of each other, so a small slip looks plausible.
Three of the units are close together on purpose: one bar is 100,000 pascals, one atmosphere is 101,325, and weather reports use millibars and hectopascals, which are the same size. A reading that looks like a unit error is often a genuine difference between gauge pressure and absolute pressure instead.
Checking a pressure conversion means converting through pascals and comparing with a known reference, such as the fact that a bar and an atmosphere differ by about 1.3%. The error to watch for is quoting a pressure without saying whether it is measured above atmospheric pressure or from a vacuum.
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