Manning's n Values Table — Sourced Reference

Manning's n roughness values for concrete, CMP, PVC/HDPE, steel pipe and open channels, with min/typical/max ranges sourced to Chow (1959) and FHWA HEC-22.

Manning's n is a roughness coefficient used in Manning's equation to calculate open channel and pipe flow. Lower values indicate smoother surfaces with less resistance, while higher values indicate rougher surfaces. The tables below provide minimum, typical, and maximum values for design guidance. Every value on this page is sourced to a standard reference — see where these values come from — so you can cite it in a design report or drainage submittal.

Need help picking a value for a specific situation? See the Manning's n selection guide, then run the numbers in the Manning's pipe flow calculator.

Manning's Equation

US Customary (ft, cfs):

V = (1.486/n) R2/3 S1/2

SI Units (m, m/s):

V = (1/n) R2/3 S1/2

Where: V = velocity, n = Manning's roughness coefficient, R = hydraulic radius, S = slope

Showing 1-25 of 81 values

Expand rowMaterial ▲Conditionn Minn Typicaln MaxCategory
AsphaltSmooth0.0130.0150.016Lined
AsphaltRough0.0160.0180.020Lined
BrickGlazed0.0110.0130.015Lined
BrickIn cement mortar0.0120.0150.018Lined
Cast IronUncoated0.0120.0140.016Closed
Cast IronTuberculated (aged)0.0150.0200.035Closed
ConcretePrecast, good joints0.0110.0130.015Closed
ConcretePrecast, rough joints0.0130.0150.017Closed
ConcreteCast-in-place, steel forms0.0120.0130.014Closed
ConcreteCast-in-place, wood forms0.0150.0170.020Closed
ConcreteMonolithic, smooth finish0.0100.0120.013Closed
ConcreteAged/deteriorated0.0150.0170.020Closed
ConcreteTrowel finish0.0110.0130.015Lined
ConcreteFloat finish0.0130.0150.016Lined
ConcreteUnfinished0.0140.0170.020Lined
ConcreteGunite, smooth0.0160.0190.023Lined
ConcreteGunite, wavy0.0180.0220.025Lined
ConcreteOn excavated rock0.0170.0200.023Lined
Concrete BoxSmooth finish0.0120.0130.015Closed
Concrete BoxRough finish0.0140.0160.018Closed
Corrugated Metal2-2/3 x 1/2 in corrugations, unpaved0.0220.0240.026Closed
Corrugated Metal3 x 1 in corrugations, unpaved0.0270.0280.030Closed
Corrugated Metal6 x 2 in corrugations (structural plate)0.0330.0350.037Closed
Corrugated MetalPaved invert (25% of circumference)0.0180.0210.023Closed
Corrugated MetalPaved invert (50% of circumference)0.0150.0180.020Closed

Closed Conduits

Pipes, culverts, and box culverts

28 values

Lined Channels

Concrete, asphalt, riprap, grass, and other lined channels

22 values

Excavated Channels

Earth, gravel, and rock channels

12 values

Natural Streams

Minor streams, mountain streams, major streams, and floodplains

19 values

Common Manning's n Values (Sourced)

The most-requested values, with the minimum / typical / maximum range and the standard reference each is drawn from. Use the typical value for design unless a code or review agency specifies otherwise.

Concrete Pipe

Condition Min Typical Max Source
Precast, good joints 0.011 0.013 0.015 Chow (1959)
Cast-in-place, steel forms 0.012 0.013 0.014 Chow (1959)
Monolithic, smooth finish 0.010 0.012 0.013 FHWA HEC-22
Aged / deteriorated 0.015 0.017 0.020 USACE EM 1110-2-1601

Corrugated Metal Pipe (CMP)

Condition Min Typical Max Source
2-2/3 x 1/2 in corrugations, unpaved 0.022 0.024 0.026 FHWA HDS-4
3 x 1 in corrugations, unpaved 0.027 0.028 0.030 FHWA HDS-4
6 x 2 in structural plate 0.033 0.035 0.037 FHWA HDS-4
Fully lined (smooth) 0.012 0.013 0.015 FHWA HDS-4

HDPE, PVC & Plastic Pipe

Material & condition Min Typical Max Source
PVC, smooth interior 0.009 0.010 0.011 FHWA HEC-22
HDPE, smooth interior 0.009 0.011 0.012 FHWA HEC-22
HDPE, dual-wall (corrugated ext., smooth int.) 0.010 0.012 0.013 FHWA HEC-22
HDPE, single-wall corrugated interior 0.018 0.020 0.023 FHWA HEC-22

Steel Pipe

Condition Min Typical Max Source
Smooth, coated (commercial steel) 0.010 0.012 0.014 FHWA HEC-22
Riveted and spiral 0.013 0.015 0.017 Chow (1959)

The widely cited n = 0.012 for commercial steel pipe corresponds to smooth, coated steel. Use 0.015 for older riveted or spiral pipe.

Open Channels (Lined & Excavated)

Lining / condition Min Typical Max Source
Concrete, trowel finish 0.011 0.013 0.015 Chow (1959)
Asphalt, smooth 0.013 0.015 0.016 Chow (1959)
Riprap, D50 = 6 in 0.030 0.035 0.040 FHWA HEC-15
Earth, clean, straight, uniform 0.016 0.020 0.023 Chow (1959)
Short grass swale (Class C retardance) 0.025 0.030 0.035 FHWA HEC-15

Natural Streams & Floodplains

Condition Min Typical Max Source
Minor stream, clean, straight 0.025 0.030 0.033 Chow (1959)
Minor stream, winding, some pools 0.033 0.040 0.045 Chow (1959)
Floodplain, pasture, short grass 0.025 0.030 0.035 Chow (1959)
Floodplain, heavy brush, summer 0.070 0.100 0.160 Chow (1959)

Design Guidance

Selecting n Values

  • Use typical values for preliminary design
  • Use maximum values when computing flood elevations or checking capacity
  • Use minimum values when computing velocities for erosion analysis
  • Consider future conditions (vegetation growth, sediment deposits, aging)

Composite n Values

For channels with varying roughness along the perimeter, calculate a composite n using Horton's equation or Einstein's method. Generally, use a weighted average based on wetted perimeter.

Riprap Estimation

For riprap-lined channels, Manning's n can be estimated using: n = 0.039 D501/6 where D50 is the median stone diameter in feet.

Where These Values Come From

The coefficients on this page are compiled from the standard hydraulic engineering references used across the profession — the same sources cited in agency design manuals. Pipe values (concrete, corrugated metal, PVC/HDPE, steel) come primarily from Chow (1959), FHWA HEC-22, and FHWA HDS-4. Open-channel and natural-stream values come from Chow (1959), USACE EM 1110-2-1601, and FHWA HEC-15. Each row in the interactive table above lists its specific source when expanded, so you can cite the exact reference in a design report.

  • Chow, V.T. (1959). Open-Channel Hydraulics. McGraw-Hill, Table 5-6.
  • FHWA HEC-22 (2009). Urban Drainage Design Manual, 3rd Ed. Tables 3-5, 3-6.
  • FHWA HDS-4 (2012). Introduction to Highway Hydraulics, Table 5-1.
  • USACE EM 1110-2-1601 (1994). Hydraulic Design of Flood Control Channels.
  • FHWA HEC-15 (2005). Design of Roadside Channels with Flexible Linings.

Frequently Asked Questions

What is Manning's n for concrete pipe?

Use n = 0.013 as the typical design value for precast concrete pipe with good joints, ranging from 0.011 (smooth monolithic finish) to 0.015 (rough joints). Cast-in-place with steel forms is about 0.013; aged or deteriorated pipe rises to 0.017-0.020. Source: Chow (1959) and FHWA HEC-22.

What is Manning's n for corrugated metal pipe (CMP)?

For standard 2-2/3 x 1/2 in (68 x 13 mm) corrugated metal pipe, use n = 0.024 typical (range 0.022-0.026). Larger 3 x 1 in corrugations run about 0.028, and 6 x 2 in structural plate about 0.035. A fully smooth-lined CMP drops to roughly 0.013. Source: FHWA HDS-4.

What Manning's n should I use for PVC or HDPE pipe?

For smooth-wall PVC use n = 0.010 (range 0.009-0.011). Smooth-wall HDPE is about 0.011, and dual-wall corrugated HDPE with a smooth liner is 0.012. Single-wall corrugated HDPE with a corrugated interior is much rougher at about 0.020. Source: FHWA HEC-22.

What is Manning's n for steel pipe (0.012)?

Smooth, coated steel pipe uses n = 0.012 typical (range 0.010-0.014), which is the widely cited 0.012 value for commercial steel pipe. Riveted and spiral steel is rougher at about 0.015. Source: FHWA HEC-22 for coated steel; Chow (1959) for riveted and spiral.

What Manning's n should I use for a concrete-lined channel?

For a trowel-finished concrete channel use n = 0.013 (range 0.011-0.015). A float finish is about 0.015, unfinished as-cast concrete about 0.017, and gunite 0.019-0.022 depending on smoothness. Source: Chow (1959) and USACE EM 1110-2-1601.

What is Manning's n for a natural stream or channel?

A clean, straight minor stream uses n = 0.030 typical (range 0.025-0.033). Winding streams with pools run 0.040-0.045, weedy sluggish reaches 0.070, and heavily vegetated floodplains can exceed 0.100. Source: Chow (1959).