The pitch is the angle between the horizontal and the roof line. It is also the relationship between the rise and the horizontal span of the roof. See 18.2 Pitch & Rise Calculator for the tabulation of these values and a calculation tool.
COP v24.09:Roofing; Roof-Pitch
7.1.1A Minimum Pitch for Generic Metal Roofing
Profile | Min Height | Min Pitch | Check Capacity after run of... |
---|---|---|---|
Trapezoidal Asymmetrical | 20 | 4° | 20 m |
27 | 3° | 40 m | |
36 | 3° | 65 m | |
Trapezoidal Symmetrical | 20 | 4° | 15 m |
30 | 4° | 25 m | |
Secret Fix | 30 | 3° | 60 m |
25 | 3° | 30 m | |
Standing Seam | 30 | 3° | 85 m |
25 | 3° | 35 m | |
Corrugate | 16.5 | 8° | 15 m |
21 | 4° | 20 m | |
35 | 3° | 65 m |
Buildings designed with widely spaced purlins and widely spaced portal frames may require an increased design pitch to comply with the minimum recommended as-laid pitches.
Low pitched roofs require greater attention to flashing details. The ability of side laps or end laps to withstand water penetration also becomes more critical at low pitches, but the good design of flashings can ensure weathertightness in extreme conditions.
7.1.1B Exceptions to the Minimum Recommended Roof Cladding Pitch requirements:
- Curved roofs, where by design the minimum pitch at the crest is always less than the prescribed minimum pitch. In these cases, the pitch at the eaves must comply with the profile’s minimum pitch, and the pitch at the upper end of a terminated arc must be a minimum of 3°. (See 15.1 Curved Roofs).
- The back curbs of penetration flashings where the minimum pitch is 1.5°. (See 9 External Moisture Penetrations)
Runoff is the ability of the roof cladding to discharge maximum rainfall without water penetrating through side laps, end laps or flashings and depends on rainfall, the catchment area, the roof pitch, and the profile geometry.
The roof pitch determines the rate of flow; steep slopes shed water faster than shallow slopes. The rib height and spacing of trapezoidal profiles also affects its shedding ability.
For example: At a rainfall intensity of 200 mm/hour, a five-rib trapezoidal profile at 3°, with a rib height of 27 mm can have a run of 90 m.
The 7.1.4 Maximum Run Calculator can calculate capacities for any known profile.
The capacity of a roof profile to drain water is determined by its geometry and the roof pitch. The catchment area is the distance between rib centres times the length, and the effective cross-section area and the wetted perimeter is taken to the height of the overlap on corrugate, or capillary bead on trapezoidal and trough section profiles.
The 7.1.4 Maximum Run Calculator gives the maximum length that a roof can drain at a given pitch and rainfall intensity. The manufacturer’s data can be accessed from the drop-down box; for other profiles, the data can be entered manually into the worksheet.
Where the flow of water is concentrated by penetrations or spreaders, go to the 9.4.4 Maximum Area Above Penetration Calculator.
Before using this calculator, please read 5.3 Roof Drainage Design.
The Maximum Run Calculator calculates the maximum roof length to achieve effective roof drainage for any profile, pitch, and rainfall intensity. Insert the values in the designated fields.
For an explanation of each element, please click on the corresponding question mark.
For rainfall intensities, refer to NIWA’s HIRDS tool or the 5.3.2 Rainfall Intensity.
This address is not factored into calculations - you must determine intensity from Rainfall Intensity Maps or NIWA's HIRDS tool.
The address is not recorded or shared with any other parties.
You can increase this manually for critical applications.
Minimum Fall 1:500, Maximum Fall 1:100
Be sure to consider all relevant elements when assessing a roof area.
Be sure to consider all relevant elements when assessing a roof area.
Be sure to consider all relevant elements when assessing a roof area.
Be sure to consider all relevant elements when assessing a roof area.
Conditions and assumptions for flat gutters:
- Mannings n assumed to be 0.014 to represent long term friction conditions.
- Equations valid for gutters with min gradient 1:500, max gradient 1:100.
- Bends are accounted for by local loss coefficients (0.5 for each 90° bend).
Conditions and assumptions for downpipes:
- Mannings n assumed to be 0.014 to represent long term friction conditions
- Any grates must not restrict flow or site-specific design is to be completed - typically double the number of outlets
- Gutters must have fall for downpipe sizing to be valid
- Calculations consider weir, orifice and friction effects
- Orifice discharge coefficient of 0.61 assumed
- Weir coefficient of 0.65 and 75% of outlet perimeter assumed available for weir flow
- Minimum pipe gradient of 20% assumed for friction conditions
Conditions and assumptions for valleys:
- Mannings n assumed to be 0.014 to represent long term friction conditions
- Minimum height of Type A valley returns to be 16 mm
- Minimum freeboard of 20mm mm for valleys below 8°
- Minimum freeboard of 15mm for valleys 8° and steeper
Conditions and assumptions for maximum run:
- Mannings n assumed to be 0.014 to represent long term friction conditions
- Only valid for supercritical flow (most roofs)
Conditions and assumptions for penetrations:
- Mannings n assumed to be 0.014 to represent long term friction conditions
- Only valid for supercritical flow (most roofs)
- Where Both Sides selected, assumes an even split of flow to either side of penetration
Conditions and assumptions for level spreaders:
- Mannings n assumed to be 0.014 to represent long term friction conditions
- Only valid for supercritical flow (most roofs)
- Corrugate Profiles
- No discharge to lap row
- One discharge hole per second trough
- Assumes flow to top of profile (no freeboard)
- Trapezoidal or Trough Profiles
- May discharge to lap row
- One discharge hole per trough
- Assumes flow to capillary groove of profile