Conversion

Bar to PSI Converter

Convert bar to PSI and back, instantly.


Bar to PSI Converter

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The bar (metric pressure unit) and PSI (US customary pressure unit) both have exact definitions, making this a precise pressure conversion.

How it works

Multiplying bar by 14.5038 gives PSI; dividing PSI by that same constant gives bar back. Type into either field and the other updates instantly.

What this does not include

This does not include other pressure units like pascals or atmospheres — for those, use this site’s full pressure converter instead.

How to use this calculator

  1. Enter a value in either bar or PSI — the other field fills in automatically.

Frequently asked questions

Where is this conversion most commonly needed?

Tire pressure specifications, which are given in bar in most of the world and PSI in the US, and various industrial and scuba diving equipment ratings.

Why isn’t the ratio a round number?

Because a bar (defined directly in pascals) and a PSI (defined from pounds-force per square inch) come from two independently defined measurement systems.

What’s a typical car tire pressure?

Commonly around 2.2 to 2.5 bar, or roughly 32 to 36 PSI, though the correct value varies by vehicle — always check the manufacturer’s specification.

Sources

  1. NIST — the exact psi-to-pascal definition
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Written by

L. Berg

Measurement and conversion writer

L. Berg writes the measurement and unit-conversion calculators, from everyday length and weight conversions to the less obvious ones where definitions differ between systems. The work centres on getting conversion factors exactly right and flagging the places where a "standard" unit quietly means two different things. Precision here is mostly a matter of refusing to round early.

Reviewed by

S. Ibrahim

Calculator reviewer — conversion and measurement

S. Ibrahim reviews the conversion and measurement calculators, verifying conversion factors to their full stated precision and checking that bidirectional converters round-trip without drift. Particular attention goes to units whose definitions differ between measurement systems, where a plausible-looking factor can be quietly wrong.

How we write and review

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