Inputs
Example Data Table
| Flow (L/s) | Slope (%) | n | y/D | Peaking | Reserve (%) | Required D (mm) | Nominal D (mm) |
|---|---|---|---|---|---|---|---|
| 15 | 0.80 | 0.011 | 0.80 | 1.20 | 10 | 164 | 200 |
| 30 | 1.00 | 0.013 | 1.00 | 1.10 | 15 | 213 | 225 |
| 45 | 0.60 | 0.015 | 0.75 | 1.30 | 10 | 311 | 315 |
| 80 | 1.20 | 0.009 | 0.90 | 1.25 | 20 | 272 | 300 |
Formula Used
This calculator sizes gravity drains using the Manning equation: Q = (1/n) · A · R^(2/3) · S^(1/2)
- Q = flow rate (m³/s), converted from your selected units.
- n = Manning roughness coefficient (material dependent).
- A = flow area (m²) for the chosen depth ratio y/D.
- R = hydraulic radius (m) = A/P, where P is wetted perimeter.
- S = energy slope (m/m), entered here as percent and converted to decimal.
For full flow (y/D = 1.0) the diameter is solved directly. For partial flow, the calculator iteratively finds the smallest diameter meeting required capacity.
How to Use This Calculator
- Enter the expected base flow and choose a unit.
- Input the available slope in percent for the pipe run.
- Select a roughness value or enter a custom Manning n.
- Set the design depth ratio (e.g., 0.80 for partly full checks).
- Add a peaking factor and reserve capacity to reflect uncertainty.
- Optionally set velocity limits to flag low or high velocities.
- Click Calculate to view results above the form.
- Use the CSV or PDF buttons for reporting and submittals.
Drain Pipe Sizing Guide
1) Purpose and typical project data
Gravity drains carry runoff and groundwater without pumping. On many sites, branch design flows fall between 5 and 150 L/s, with common nominal diameters from 100 to 400 mm. Laterals are often shorter and steeper, while mains are flatter and longer. Slope, roughness, and depth ratio control the final selection.
2) Design flow, peaking, and reserve capacity
Begin with a base flow from catchments or demand. Apply a peaking factor (often 1.10 to 1.50) for short surges. Add reserve capacity (commonly 10% to 25%) for sediment and future tie-ins. The calculator combines these into one required capacity flow and sizes accordingly.
3) Slope and available head
Slope sets the energy slope S used in Manning’s equation. Increasing slope from 0.5% to 1.0% can significantly increase capacity. Where slope is limited, a larger diameter or smoother material may be more effective. Keep grades consistent through manholes and avoid unnecessary drops.
4) Roughness values by material
Roughness is represented by Manning n. Smooth plastics often use 0.009 to 0.011, concrete about 0.013, clay about 0.015, and corrugated metal near 0.024. Deposits and aging increase effective roughness, so reserve capacity remains valuable.
5) Partial flow and depth ratio (y/D)
Drains commonly run partly full to accommodate peaks and ventilation. Checking y/D from 0.70 to 0.90 is typical for gravity service. Full flow can still occur during surcharge or downstream restriction. This tool computes circular-segment area and wetted perimeter to size at your chosen depth ratio.
6) Velocity checks and sediment control
Velocity is a practical indicator for clogging and erosion risk. As a screening range, many projects aim for roughly 0.6 to 3.0 m/s. If velocity is low, consider cleanouts, sumps, or improved maintenance access. If high, confirm outlet protection, bedding, and inlet stability.
7) Selecting nominal diameters
After the required internal diameter is computed, it is rounded up to a standard nominal size. This supports constructability and procurement. The calculator then rechecks capacity and velocity at the chosen nominal diameter to show operational margin and flag concerns early.
8) Reporting and quality control
Export CSV for design logs and option comparisons, and PDF for submittals. For quality control, verify units, confirm slope measurement, and document assumptions for peaking, reserve, and roughness. Record the selected nominal size, computed velocity, and any warnings. Keep maintenance access and inspection points practical.
FAQs
1) Should I size drains for full flow?
Full-flow sizing is conservative, but many drains operate partially full. Check y/D between 0.70 and 0.90 for performance, then confirm surcharge conditions only where required by your criteria.
2) How do I choose a Manning n value?
Pick n based on material and expected condition. Smooth plastics are often 0.009–0.011, concrete about 0.013, and corrugated metal near 0.024. Consider aging and deposits when setting reserve capacity.
3) What reserve capacity is reasonable?
Many site drainage designs use 10% to 25% reserve to allow for sediment and future tie-ins. Higher values can be used on dusty sites or where maintenance access is limited.
4) What does the peaking factor change?
It multiplies the base flow before sizing. A peaking factor of 1.20 means the calculator sizes for 20% higher flow, capturing short-duration surges from rainfall intensity or intermittent discharge sources.
5) Why does slope affect diameter so much?
Manning capacity increases with the square root of slope. If slope is small, the pipe needs more area and hydraulic radius, so diameter rises quickly. Verify slope is buildable and consistent along the run.
6) What velocity limits should I use?
As a screening check, many projects target roughly 0.6–3.0 m/s. Low velocity can encourage sedimentation; high velocity can increase erosion risk. Use your project specifications for final acceptance.
7) How should I use the CSV and PDF outputs?
Use CSV to compare options, track assumptions, and build design logs. Use PDF for submittals and field packages. Always record units, slope basis, roughness selection, and any peaking or reserve factors applied.