Want this on your own domain?
We build this calculator as an embeddable tool — engineered, SEO- and AI-ready, delivered in 5 business days for a flat $2,800.
Get yours in 5 daysHow it's calculated
A pump must overcome the elevation change, the friction of pipe and fittings, and any pressure needed at the outlet. Sum these in feet of head at the design flow, then read that point against the pump curve. Friction rises with the square of flow, so head grows quickly as you push more GPM.
- Static 40 ft, friction 15 ft, 20 psi outlet.
- H_pressure = 20 × 2.31 = 46.2 ft.
- TDH = 40 + 15 + 46.2 = 101 ft.
Reference tables
Head components
| Component | Source |
|---|---|
| Static head | vertical rise, source to destination |
| Friction head | pipe + fittings at design flow |
| Pressure head | required outlet psi × 2.31 (water) |
A number the tables do not give: 20 psi of required outlet pressure alone adds about 46 ft of head for water (psi × 2.31).
See a live tool in action
The interactive version of this calculator is on our build queue. Meanwhile, these live example simulators show exactly how yours would look and behave on your own domain:
FAQ
Why convert psi to feet?
Pump curves are in feet of head; for water, 1 psi ≈ 2.31 ft. Other fluids scale by specific gravity.
Static head — total or net?
Use the net vertical difference between source and destination liquid surfaces; a flooded suction reduces it.
Does friction depend on flow?
Yes, roughly with the square of flow — doubling GPM roughly quadruples friction head, so size pipe accordingly.
What about NPSH?
TDH sizes the pump’s head; NPSH available vs required is a separate suction check to avoid cavitation.
Build it for your catalog
Put this calculator on your domain so the engineers who run it land on your site — not a competitor's. See how it works or start the conversation.