Decipascal is 0.1 pascal units.
Decipascals to Bars Converter — dPa to bar
Convert Decipascal (dPa) to Bar (bar) using the exact conversion factor (1 decipascal = 0.000001 bar). See the formula, worked examples, conversion table, history, and common uses.
Decipascals to Bars converter
Converter
Pressure Converter
Convert pascals, bars, PSI, atmospheres, mercury columns, water columns, and engineering pressure units.
A bar is exactly 100,000 pascals.
Result = input x 0.1 / 100000.
Pressure uses the pascal as the base unit.
Reserved above the conversion cards and below the converter.
About Converting Decipascals to Bars
Decipascal and Bar both show up on pressure gauges — psi is standard on US tire and tool specifications, while bar is the everyday pressure unit across most of the rest of the world. Specifically: Decipascal is 0.1 pascal units, and a bar is exactly 100,000 pascals.
Formula
bars = decipascals × 0.000001
This factor comes from each unit's defined relationship to the category's base unit: 1 decipascal equals 0.1 base units, and 1 bar equals 100000 base units, so dividing one by the other gives the direct decipascal-to-bar factor of 0.000001.
Simple example
1 dPa × 0.000001 = 0.000001 bar
1 decipascal = 0.000001 bars.
Real-world example
35 dPa × 0.000001 = 0.000035 bar
35 decipascals = 0.000035 bars.
Conversion table
| Decipascal (dPa) | Bar (bar) |
|---|---|
| 1 dPa | 0.000001 bar |
| 5 dPa | 0.000005 bar |
| 10 dPa | 0.00001 bar |
| 25 dPa | 0.000025 bar |
| 50 dPa | 0.00005 bar |
| 100 dPa | 0.0001 bar |
Reverse conversion: Bar to Decipascal
0.000001 bar × 1000000 = 1 dPa
0.000001 bars = 1 decipascals.
decipascals = bars × 1000000
For a page dedicated to this direction, see Bar to Decipascal.
Understanding the Decipascal (dPa)
Decipascal is 0.1 pascal units.
Understanding the Bar
Bar (bar) measures pressure. A bar is defined as exactly 100,000 pascals, close to (but distinct from) one standard atmosphere (101,325 Pa). It is classified as a Non-SI metric unit accepted for use with SI.
Where it's used: Widely used in Europe and most of the world for tire pressure, weather, and industrial pressure
Uses of the Bar today
- Tire pressure specifications outside the US
- Meteorology (weather maps commonly use millibars, hPa)
- Industrial and hydraulic pressure ratings in metric-system countries
History of the Bar
The bar was proposed by Norwegian meteorologist Vilhelm Bjerknes around 1906 as a convenient round pressure unit close to atmospheric pressure, derived from the CGS unit system (one bar equals one million dynes per square centimeter).
Though not an SI unit, the bar remains in wide practical use, particularly in meteorology (as the millibar, now more often written as the equivalent hectopascal) and in tire and hydraulic pressure specifications across most of the world.
Historical origin. Bar was not the invention of a single named person; it developed through the process described above.
Bar — sources
- BIPM SI Brochure — Non-SI units accepted for use with SI — Lists the bar among accepted non-SI pressure units.
Reserved between the cards and the FAQ so the page stays balanced.
Frequently asked questions
How many bars are in 1 decipascal?
1 decipascal equals 0.000001 bars, using the exact defined conversion factor rather than an estimate.
How do I convert decipascal to bar?
Multiply the decipascal value by 0.000001. The converter above does this instantly to whatever precision you set.
How do I convert bar back to decipascal?
Use the reverse factor: 1 bar equals 1,000,000 decipascals. You can also use the swap control in the converter above to flip the direction instantly.
What is a decipascal?
Decipascal (dPa) is a unit of pressure.
What is a bar?
Bar (bar) measures pressure. A bar is defined as exactly 100,000 pascals, close to (but distinct from) one standard atmosphere (101,325 Pa). It is classified as a Non-SI metric unit accepted for use with SI.
Is the decipascal to bar conversion exact?
Yes. A bar is defined as exactly 100,000 pascals, close to (but distinct from) one standard atmosphere (101,325 Pa). That fixed definition is what the converter above uses, so any rounding you see is a display choice, not a limitation of the math.