Hazen–Williams Velocity
Enter your known values, leave one input blank, and solves for the missing one. Try different units for next level excitement!
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This is Hazen–Williams in its original velocity form, and it is the version that handles part-full sewers and open channels as well as pressure pipes, because everything geometric enters through the hydraulic radius R = flow area ÷ wetted perimeter. For a full circular pipe R is simply D/4, so a 200 mm main is R = 0.05 m; at C = 130 on a 1% gradient that gives v = 0.849 × 130 × 0.05^0.63 × 0.01^0.54 ≈ 1.39 m/s.
The constant carries the units, and this is where careless work goes wrong. In SI, with R in metres and v in metres per second, the coefficient is 0.849; the familiar American form v = 1.318 C R^0.63 S^0.54 wants R in feet and returns feet per second, and the two are related by 1.318 × 0.3048^0.37 ≈ 0.849. S is dimensionless in both systems — head loss per unit length, so 12 ft per 1000 ft is S = 0.012, not 12. Enter it as a plain ratio here.
- = Mean velocity
- = Hazen–Williams C factor
- = Hydraulic radius
- = Hydraulic slope
- Mean velocity — Manning's Equation for Velocity, Round Duct Air Velocity
- Hazen–Williams C factor — Hazen–Williams Head Loss, Condenser Water Flow Rate
- Hydraulic radius — Manning's Equation for Velocity, Manning's Equation for Flow
- Hydraulic slope — Hydraulic Gradient, Darcy's Law for Groundwater Flow