PSI to Head Conversion Formula, Chart and Examples

PSI to Head

Convert psi into head (feet of water) for pumps, valves, water systems, and hydraulic checks.

This converter treats head as feet of water.

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Conversion Formula

PSI to Headhead(ft) = psi × 2.306658726
Head (feet of water) to PSIpsi = head(ft) ÷ 2.306658726

Conversion Examples

5 PSI5 psi equals 11.53329363 head (feet of water). This is a useful hydraulic checkpoint when pressure, head, or flow need to be compared quickly.
25 PSIWhen the starting value is 25 psi, the converted result becomes 57.66646815 head (feet of water). That helps when a service note and a valve or pump equation use different supporting units.
100 PSIA value of 100 psi converts to 230.6658726 head (feet of water). This example fits everyday water-system and pressure-drop discussions.
1,000 PSIIf you begin with 1,000 psi, you end up with 2,306.658726 head (feet of water). It works as a reference when field readings need to be translated into the unit expected by the next step.

PSI to Head Table

PSIHead (feet of water)
12.306658726
511.53329363
1023.06658726
2557.66646815
50115.3329363
100230.6658726
250576.6646815
5001,153.329363
1,0002,306.658726
2,5005,766.646815

Popular Conversions

What is PSI and Head?

PSI

Definition: PSI means pounds per square inch and is a customary pressure unit.

History/origin: It became a standard engineering and industrial unit in US customary practice.

Current use: PSI is used in hydraulics, pneumatics, tires, compressors, and pressure gauges.

Head

Definition: Head is a fluid-pressure expression written as an equivalent fluid column height.

History/origin: It became a standard hydraulic concept because pumps and flow systems naturally relate energy to height.

Current use: Head is used in pumps, piping, water systems, and hydraulic calculations.

Related Hydraulic Conversions

Hydraulic and water-system work often mixes pressure, head, force, and flow estimates in the same check.

Related ConversionFactor or RuleFormula
psi to feet of water× 2.306658726ft H2O = psi × 2.306658726
psi to inches of water× 27.67990472in H2O = psi × 27.67990472
psi to headwater assumptionhead(ft) = psi × 2.306658726
psi to gpmneeds Cv and SGQ = Cv × sqrt(DeltaP / SG)
psi to lbsneeds arealb = psi × area(in^2)
Pa to psi× 0.000145037738psi = Pa × 0.000145037738
psia to psigminus atmospherepsig = psia – atmospheric pressure
psig to psiaplus atmospherepsia = psig + atmospheric pressure

Typical Use Cases

Pump estimatesRelate pressure, head, and flow when you need a quick first-pass hydraulic check.
Valve sizingTranslate pressure drop into expected flow using the coefficient or area assumptions in the converter.
Water systemsCompare gauge readings with water-column language that installers and service teams often use.
Field notesKeep pressure and flow numbers in the same unit family across service reports and setup sheets.

Frequently Asked Questions

Q: Why do pressure pages like PSI to Head change the number so much?

A: Pressure units are sized very differently, so the same physical pressure can need a much larger or much smaller number after conversion. This converter treats head as feet of water.

Q: What does 1 psi become in head (feet of water)?

A: 1 psi equals 2.306658726 head (feet of water), which is a helpful checkpoint for tire pressure, hydraulics, vacuum work, and process instrumentation.

Q: When should I keep the original pressure unit?

A: Keep it when the sensor, regulator, gauge, or specification you are reading already uses that unit. Convert only when the destination document or tool expects another scale.

Q: Why do some pressure answers become decimals while others become large integers?

A: That is simply the size difference between the unit systems involved. The physical pressure stays the same.

Q: How do I convert Head (feet of water) back into PSI?

A: psi = head(ft) ÷ 2.306658726. That reverse relationship is useful when the reading already starts in the target pressure unit.

Q: Is this exact or approximate?

A: The converter uses a standard approximation, so the value is a practical estimate rather than an exact universal constant.