Full circular pipe, METRIC
D = 1 m, n = 0.013 and slope 1%. A = 0.7854, R = 0.2500; Q = 2.398 m³/s and velocity = 3.053 m/s.
Calculate flow capacity and velocity for pipes and open channels, and compare capacity with Rational method peak runoff.
Choose metric or US customary — all fields and formulas below update to match
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Peak runoff discharge feeding the pipe or channel
Pipe or open channel — choose a cross-section
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Circular pipe
Rational-method design-storm check
Calculate flow capacity and velocity for pipes and open channels, and compare capacity with Rational method peak runoff.
Metric: m, m², m³/s; rainfall mm/h and area ha. US: ft, ft², cfs; rainfall in/h and area acres.
Q = (k/n) A R^(2/3) √S; R = A/P. k is 1 in SI and 1.49 in US units. Enter slope as a percentage; the calculation uses its decimal. Uniform, gravity-driven flow is assumed. The US Rational method uses the conventional Q ≈ CiA approximation.
Illustrative inputs for checking the method; these are not project records.
D = 1 m, n = 0.013 and slope 1%. A = 0.7854, R = 0.2500; Q = 2.398 m³/s and velocity = 3.053 m/s.
D = 3 ft, n = 0.013 and slope 0.5%. A = 7.0686, R = 0.7500; Q = 47.290 cfs and velocity = 6.690 ft/s.
Calculate flow capacity and velocity for pipes and open channels, and compare capacity with Rational method peak runoff.
Metric: m, m², m³/s; rainfall mm/h and area ha. US: ft, ft², cfs; rainfall in/h and area acres. Q = (k/n) A R^(2/3) √S; R = A/P. k is 1 in SI and 1.49 in US units. Enter slope as a percentage; the calculation uses its decimal. Uniform, gravity-driven flow is assumed. The US Rational method uses the conventional Q ≈ CiA approximation.
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