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The Manning's Equation Calculator helps civil engineers determine flow rates in open channels using Manning's equation. Calculate flow velocity and discharge for channels, ditches, swales, and culverts.
Manning's equation is the standard method for open channel flow calculations, relating flow velocity to channel geometry, slope, and surface roughness. Proper flow calculations ensure adequate channel capacity for drainage and stormwater management.
Enter channel dimensions, slope, and surface type to calculate flow velocity and discharge. The calculator uses Manning's roughness coefficients for different channel materials and helps design channels with adequate capacity for design storm events.
Features
Everything you need
- Manning's equation calculations
- Flow velocity determination
- Discharge calculations
- Multiple surface type support
- Roughness coefficient database
- Rectangular channel support
- Imperial and metric units
How it works
Simple workflow
- 1Enter channel width and depth
- 2Specify channel slope
- 3Select surface type/material
- 4Review calculated flow velocity
- 5See discharge rate
Use cases
Built for real-world scenarios
Drainage design
Size channels and ditches for adequate flow capacity in drainage systems.
Swale design
Calculate flow capacity for vegetated swales and drainage channels.
Culvert sizing
Determine required culvert sizes based on calculated flow rates.
Flood analysis
Evaluate channel capacity during flood events and design improvements.
FAQ
Frequently asked questions
V = (1.49/n) × R^(2/3) × S^(1/2) for imperial units, where V is velocity (ft/s), n is roughness coefficient, R is hydraulic radius (ft), S is slope. Q = V × A for discharge.
Roughness coefficients: Concrete 0.013, Earth 0.025, Gravel 0.030, Grass 0.035, Natural streams 0.03-0.05. Higher n means rougher surface and lower velocity.
Hydraulic radius R = Area ÷ Wetted Perimeter. For rectangular channel: R = (width × depth) ÷ (width + 2×depth). Larger R means more efficient flow.
Flow velocity increases with slope. Doubling slope increases velocity by √2 (1.41×). Steeper slopes create higher velocities but may require erosion protection.
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