This roof snow load calculator estimates the uniform snow load on a roof in pounds per square foot (psf) based on ground snow load, exposure, thermal conditions, and roof slope. It is intended as an educational planning aid for homeowners, contractors, and designers who want a rough idea of how winter snow might translate into loading on a roof surface.
Important: This tool provides an approximation only. It does not replace a licensed structural engineer, detailed ASCE 7 calculations, or local building code requirements.
The ground snow load, usually written as Pg, is the weight of snow that can accumulate on flat, unobstructed ground in a specific region. It is expressed in pounds per square foot (psf). Building codes and design standards publish maps or tables of Pg values based on long-term weather records.
Typical ranges include:
The roof snow load, written as Pf, is the design load applied to the roof surface. It differs from Pg because roof conditions—slope, exposure to wind, and how warm the building is—change how much snow actually remains on the roof.
This tool uses a simplified approach inspired by the ASCE 7 snow load standard. It combines ground snow load with exposure and thermal factors and then applies a reduction for roof slope:
Text formula: Pf = 0.7 × Ce × Ct × Pg × φ
The same relationship in MathML is:
where each symbol means:
| Symbol | Name | Typical range / notes |
|---|---|---|
| Pg | Ground snow load | From local code maps, often 0–70+ psf |
| Pf | Flat roof snow load (result) | Calculator output, in psf |
| Ce | Exposure factor | Accounts for wind exposure or sheltering |
| Ct | Thermal factor | Accounts for building warmth and heat loss |
| φ | Slope factor | Between 0 and 1; reduces load on sloped roofs |
Roofs in open, windy locations tend to lose snow to drifting and blowing, while roofs sheltered by nearby buildings or trees may retain more snow. The exposure factor Ce adjusts for this:
The thermal factor Ct addresses how building heat affects snow buildup. Warm roofs can melt snow from below, sometimes reducing retained load; very cold, well-insulated roofs may keep snow longer.
Actual Ce and Ct values should be taken from the governing building code or from a qualified engineer. The values you enter here simply scale the ground snow load up or down to reflect your judgment about exposure and thermal conditions.
Roof slope has a major impact on how much snow remains on the surface. Flat and low-slope roofs tend to retain snow, while steeper roofs allow snow to slide off more easily. The calculator represents this with a slope factor φ (phi) between 0 and 1.
In reality, snow sliding depends on roofing material (metal vs. asphalt shingles), surface roughness, ice dams, and sun exposure. The simple slope factor in this tool captures only the general trend: steeper roofs usually carry less snow.
The result displayed by the calculator is an estimated roof snow load Pf in psf. This is a uniform load, meaning it is assumed to act evenly over the roof surface.
Use the output as follows:
Do not use the calculated Pf value by itself to declare a roof safe or unsafe, to size structural members, or to override any requirements of your building code, insurance company, or design professional.
Imagine a house in a moderately snowy region with the following characteristics:
Step 1: Start with the basic flat roof relationship:
Pf(flat) = 0.7 × Ce × Ct × Pg
Plug in the values (ignoring slope for the moment):
Pf(flat) = 0.7 × 1.1 × 1.0 × 40 = 0.7 × 44 = 30.8 psf
Step 2: Apply a slope factor φ for a 30° roof. In this simplified example, suppose φ for 30° is about 0.8. Then:
Pf = Pf(flat) × φ = 30.8 psf × 0.8 ≈ 24.6 psf
The calculator would therefore report an approximate roof snow load of about 25 psf. A designer using full ASCE 7 procedures might obtain a somewhat different value depending on the exact method and local code adjustments, but this example shows how the inputs interact.
The table below illustrates how the estimated roof snow load might change with slope for one specific set of assumptions (Pg = 40 psf, Ce = 1.0, Ct = 1.0). The φ values are representative only and not code values.
| Roof slope (degrees) | Assumed φ (slope factor) | Estimated Pf (psf) |
|---|---|---|
| 0° (flat) | 1.00 | 0.7 × 1.0 × 1.0 × 40 × 1.00 = 28 psf |
| 15° | 0.95 | 28 × 0.95 ≈ 26.6 psf |
| 30° | 0.80 | 28 × 0.80 = 22.4 psf |
| 45° | 0.60 | 28 × 0.60 = 16.8 psf |
This example shows that for the same climate and exposure, a steeply pitched roof may carry substantially less snow than a flat roof. However, real design must also consider local drifting, unbalanced loads, and details such as parapets and valleys.
This calculator is highly simplified and relies on user-supplied assumptions. Key limitations include:
Because of these limitations, always treat the calculator as a screening and educational tool, not as a design or approval method.
If you are worried about the safety of a roof during or after a heavy snow event, contact a licensed structural engineer or local building official. Warning signs such as new cracks, unusual noises, sagging, or doors that suddenly stick can indicate distress and require immediate professional attention.
Before making structural changes or deciding whether to remove snow from a roof, consider:
Always follow official guidance and manufacturer recommendations, and use this calculator only as a supplemental reference.