Calculate turf or sod weight from product weight per area or bulk density, estimate rolls and vehicle loads, or reverse-solve coverage from a load limit.
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Turf Weight Formula
For a uniform turf/soil layer, the following formula estimates its weight (mass).
Variables:
- WT is the weight of the turf (kg)
- A is the area of the turf (m²)
- D is the density of the turf (kg/m³)
- T is the thickness of the turf (m)
To calculate the weight of the turf, multiply the area of the turf by the density of the turf, then multiply the result by the thickness of the turf. This will give you the weight of the turf in kilograms.
What is a Turf Weight?
Turf weight is the physical weight (mass) of turf material (such as natural sod, a turf/soil layer, or a roll of artificial turf). Knowing turf weight helps estimate handling and shipping needs. Product mode uses length × width × (1 + waste / 100) × total product weight per area. Load mode uses available turf load / product weight per area / (1 + waste / 100). Whole-roll rounding may add material beyond the displayed area-based mass. Confirm supplier weights, packaging and applicable vehicle, axle and pallet ratings before loading. For a uniform layer, the turf weight can be estimated from its area, thickness, and bulk density.
How to Calculate Turf Weight?
For the area, thickness and density mode, the following steps use WT = A * D * T. Use a density that represents the whole layer and its current moisture.
- First, determine the area of the turf (A) in square meters (m²).
- Next, determine the density of the turf (D) in kilograms per cubic meter (kg/m³).
- Next, determine the thickness of the turf (T) in meters (m).
- Finally, calculate the Turf Weight (WT) using the formula WT = A * D * T.
- After inserting the values of A, D, and T into the formula, calculate the result.
Example Problem:
Use the following variables as an example problem to test your knowledge:
Area of the turf (A) = 10 m²
Density of the turf (D) = 800 kg/m³
Thickness of the turf (T) = 0.03 m
Turf Weight (WT) = 10 × 800 × 0.03 = 240 kg
