| Reference | Bars (bar) | Newtons per square meter (N/m²) |
|---|---|---|
| Atmospheric pressure at sea level | 1.01325 bar | 101325 N/m² |
| Healthy blood pressure (120 mmHg) | 0.16 bar | 16000 N/m² |
| A car tyre | 2.2 bar | 220000 N/m² |
| A racing bicycle tyre | 6 bar | 600000 N/m² |
The bar is a unit of pressure equal to exactly 100,000 pascals, or 100 kilopascals. Its symbol is bar. It is not part of the International System of Units, but it is tolerated alongside it and it is used throughout European engineering, because it happens to sit almost exactly on standard atmospheric pressure: one atmosphere is 1.01325 bar.
That coincidence is the whole reason for its success. A pressure quoted in bar can be read as very nearly a number of atmospheres, so a reading of six bar in a compressed air line means about six times the pressure outside, which is a fact an engineer can use without arithmetic. The name comes from the Greek word for weight, and the unit was proposed by the Norwegian meteorologist Vilhelm Bjerknes around 1909.
Diving uses it because the sea obliges. Every ten metres of seawater adds almost exactly one bar, so a diver at twenty metres is under three bar of absolute pressure, counting the atmosphere above. Decompression tables, gas consumption and cylinder pressures all follow from that one relationship, and the whole practice of diving is easier to teach in bar than in any other unit.
Everyday machinery works at a few bar. Car tyres are inflated to between two and two and a half, workshop compressed air runs at six to eight, mains water arrives at three to six, and an espresso machine extracts at nine, a figure so standard that it appears on the front of the machine. Watches carry water resistance ratings in bar, where ten bar corresponds nominally to a hundred metres of depth.
The distinction between gauge and absolute pressure matters more here than anywhere. A tyre gauge reading 2.2 bar means 2.2 bar above the surrounding air, so the absolute pressure inside is 3.2. Industrial practice writes barg for gauge and bara for absolute, and mixing the two is a common source of error in specifications and in safety calculations.
Standards bodies have discouraged the bar for decades in favour of the pascal, without much effect. The kilopascal is the coherent alternative and is used in Canada, Australia and parts of Asia, but a hundred kilopascals reads less naturally than one bar, and habit has proved stronger than the recommendation.
One bar equals 100,000 pascals, 100 kilopascals, 1000 millibars, or about 14.5 pounds per square inch.
The newton per square metre is a unit of pressure equal to one pascal. Its symbol is N/m². The two are not merely equivalent but identical: the pascal is the name given to this combination, and before the General Conference on Weights and Measures adopted that name in 1971 the SI unit of pressure had no name at all and was written out in full.
Both forms survive because they do different work on the page. The pascal is compact and reads as a unit in its own right, which suits a measurement. The newton per square metre shows its dimensions, which suits a calculation, because it makes visible that multiplying by an area in square metres will give a force in newtons.
Structural engineering leans on the second property constantly. Floor loads are specified in kilonewtons per square metre, with about 1.5 for a dwelling, 3 for an office and 5 for a place of assembly, and multiplying that figure by the floor area gives directly the load in kilonewtons that the beams must carry. Written as kilopascals the same numbers would be correct but would hide the step.
Snow and wind follow the same convention. Snow load is given in kilonewtons per square metre, from a few tenths in a mild climate to several in the mountains, and wind pressure on a facade likewise. Because those loads are combined with dead weight, which is naturally a force, keeping everything in newtons avoids the need to convert anything.
The construction repeats one prefix down. A newton per square millimetre is exactly one megapascal, which is why material strengths appear on drawings as N/mm² as often as MPa. The pattern is worth recognising: whenever a document writes force over area rather than naming a pressure unit, it is because the writer expects the reader to multiply.
Nothing else distinguishes the two forms. Any value in newtons per square metre can be written as pascals without change, and any conversion table treats them as one entry. The choice is a matter of what the number is about to be used for.
One newton per square metre equals 1 pascal, 0.01 millibars, 0.00001 bar, or about 0.000145 pounds per square inch.