Inputs
Results
Example scenarios
| Scenario | Units | Alt | Hs | L | D | Q | ε | Ksum | NPSHr | Temp | Method |
|---|---|---|---|---|---|---|---|---|---|---|---|
| 1: Water, short pipe, flooded | SI | 0 m | +2 m | 5 m | 0.05 m | 5 m³/h | 0.000045 m | 2.0 | 3.0 m | 20 °C | Darcy |
| 2: Water, long suction, minor losses | SI | 500 m | -1 m | 25 m | 0.08 m | 12 m³/h | 0.00015 m | 8.0 | 4.0 m | 25 °C | Darcy |
| 3: Water, direct headloss | US | 0 ft | +4 ft | — | — | 10 gpm | — | — | 12 ft | 68 °F | Direct |
| 4: Water, Hazen–Williams | SI | 200 m | +1 m | 12 m | 0.06 m | 10 m³/h | — | — | 3.5 m | 30 °C | Hazen |
Formulas used
NPSH available (referenced to pump suction, head units):
NPSHa = (Patm − Pv)/(ρ g) + Hs − hf [+ v²/(2 g)]
Patm: absolute atmospheric pressure at site.Pv: fluid vapor pressure at temperature.Hs: static suction head (positive flooded, negative lift).hf: suction line head losses (pipe + fittings).v: velocity at suction nozzle if velocity head is included.
Darcy–Weisbach losses:
hf = ( f·L/D + Ksum ) · v²/(2 g), with
v = 4Q/(π D²) and Swamee–Jain: f = 0.25 / [log10( ε/(3.7D) + 5.74/Re0.9 )]², Re = ρ v D / μ.
Hazen–Williams (SI) for water:
hf = 10.67 · L · Q1.852 / ( C1.852 · D4.871 ) (Q in m³/s, D in m, L in m).
Atmospheric pressure by altitude (troposphere approximation):
P = 101.325 · (1 − 2.25577×10⁻⁵ · h)5.25588 [kPa] with altitude h in meters.
Water properties by temperature (empirical fits): density and dynamic viscosity; vapor pressure by Antoine equation (1–100 °C).
How to use this calculator
- Select unit system and fluid preset. For water, temperature determines properties automatically.
- Choose atmospheric input by altitude or enter absolute pressure.
- Enter static suction head and pick the friction method. Provide pipe data as needed.
- Set NPSH required and preferred safety margin (percent or absolute).
- Click Compute; review NPSH available, margin to required, and PASS/FAIL.
- Export your summary using CSV or PDF for documentation and review.
FAQs
Quick reference
- 1 psi = 6.894757 kPa
- 1 ft = 0.3048 m
- 1 gpm = 0.0000630902 m³/s
- γ = ρ g, g ≈ 9.80665 m/s²
Assumes single suction line. Check unusual geometries and transients separately.