Reading soil test results so the numbers mean something
Converting water content, unit weight and specific gravity into void ratio, saturation and the unit weights every other calculation expects.
The engineering question
A lab reports bulk unit weight, water content and specific gravity. What are the derived values, and why does every later calculation need them?
Worked example
The figures below were produced by running the Soil Voids Ratio Calculator with the same inputs — during the build, from its authoritative engine.
| Void ratio (e) | 0.7007 – |
|---|---|
| Porosity (n) | 41.2022 % |
| Degree of saturation | 84.767 % |
| Dry unit weight | 15.5738 kN/m³ |
| Saturated unit weight | 19.6157 kN/m³ |
| Submerged unit weight | 9.8057 kN/m³ |
| Assessment | Void ratio 0.70, porosity 41.2%, saturation 85%. |
- Void ratio follows from e = (Gs·γw·(1+w)/γ) − 1.
- Porosity is e/(1+e) and degree of saturation is w·Gs/e.
- Dry, saturated and submerged unit weights then follow, and submerged weight is the one used below the water table.
Sanity check
A saturated soil reports 100 % saturation. If it does not, either the water content or the bulk unit weight has been measured on the wrong basis.
Tools for this problem
These are the EngiMetric calculators that compute the numbers in this topic. Each one shows its formula, its units and its limits rather than returning a bare result.
References & standards
- BS 5930:2015 — sampling and testing of soils
- Das — Principles of Geotechnical Engineering, phase relationships
Related problems
What the ground under your foundation can actually carry
How to go from a soil description to an allowable bearing pressure, and how to tell whether bearing or settlement will actually govern your footing.
Also: Civil & Structural
How much earth pressure a retaining wall actually faces
Active versus at-rest pressure, and why a wall that cannot move needs a substantially larger design thrust.
Also: Civil & Structural