CELE Geotechnical Engineering — Soil Properties and Phase RelationshipsConcept Map
A visual concept map is the fastest way to remember how Soil Properties and Phase Relationships connects to the rest of CELE Geotechnical Engineering. This page shows the key concepts, sub-topics, and relationships you need to anchor in memory before sitting for the CELE 2026.
Exam context
The Civil Engineer Licensure Examination is conducted by Professional Regulation Commission (PRC) — Board of Civil Engineering and is scheduled for May and November 2026. The Geotechnical Engineering subtest is marked as "Core" in the official pattern, and Soil Properties and Phase Relationships appears in position 1st of 11 in the CELE Geotechnical Engineering review rotation. Passing mark: 70% weighted average, no sub-test below 50%. Recent CELE 2026 papers have drawn roughly a meaningful share of questions from this subject.
Soil Properties and Phase Relationships - Concept Map
Central Concept
Soil as a Three-Phase Material (Solids, Water, Air)
Related Concepts
Concept
Phase Diagram and Volume Relationships
Sub Concepts
- Total volume (V)
- Solid volume (Vs)
- Void volume (Vv)
- Water volume (Vw)
- Air volume (Va)
Relationship To Central
Foundation for understanding soil composition and void structure
Concept
Phase Ratios (Dimensionless Quantities)
Sub Concepts
- Void ratio (e = Vv/Vs)
- Porosity (n = Vv/V)
- Water content (w = Ww/Ws)
- Degree of saturation (S = Vw/Vv)
- Specific gravity of solids (Gs)
Relationship To Central
Quantifies proportions of soil phases
Concept
Master Identity and Relationships
Sub Concepts
- Se = wGs (master identity)
- e and n conversion formulas
- Application in saturation calculations
Relationship To Central
Interlinks all phase ratios through a governing equation
Concept
Unit Weights (Weight-Volume Relationships)
Sub Concepts
- Dry unit weight (γdry)
- Moist/bulk unit weight (γ)
- Saturated unit weight (γsat)
- Submerged/effective unit weight (γ')
- Water unit weight (γw ≈ 9.81 kN/m³)
Relationship To Central
Defines density-like properties for design calculations
Concept
Soil Classification Based on Saturation State
Sub Concepts
- Dry soil (S = 0)
- Partially saturated soil (0 < S < 1)
- Saturated soil (S = 1)
Relationship To Central
Categorizes soil conditions affecting engineering behavior
Concept
Calculation Procedures and Problem-Solving
Sub Concepts
- Finding e from n and vice versa
- Determining w from saturation data
- Computing unit weights from phase ratios
- Back-calculating degree of saturation
Relationship To Central
Practical application of phase relationships in geotechnical design
Concept Connections
To
Void Ratio (e = Vv/Vs)
From
Phase Diagram (V, Vs, Vv, Vw, Va)
Strength
strong
Relationship
Void ratio is calculated directly from volumes in the phase diagram
To
Porosity (n = Vv/V)
From
Phase Diagram (V, Vs, Vv, Vw, Va)
Strength
strong
Relationship
Porosity is another void expression derived from phase diagram volumes
To
Porosity (n)
From
Void Ratio (e)
Strength
strong
Relationship
They are mathematically interconvertible: e = n/(1-n) and n = e/(1+e)
To
Degree of Saturation (S)
From
Water Content (w = Ww/Ws)
Strength
strong
Relationship
Both describe soil water presence; linked through master identity Se = wGs
To
Void Ratio (e)
From
Master Identity (Se = wGs)
Strength
strong
Relationship
Master identity allows calculation of e when S, w, Gs are known
To
Water Content (w)
From
Master Identity (Se = wGs)
Strength
strong
Relationship
Master identity allows calculation of w when S, e, Gs are known
To
Degree of Saturation (S)
From
Master Identity (Se = wGs)
Strength
strong
Relationship
Master identity allows calculation of S when e, w, Gs are known
To
Dry Unit Weight (γdry = Gs·γw/(1+e))
From
Specific Gravity (Gs)
Strength
strong
Relationship
Gs is essential input parameter in unit weight formula
To
Dry Unit Weight (γdry)
From
Void Ratio (e)
Strength
strong
Relationship
γdry inversely proportional to e; larger voids give lower dry density
To
Moist Unit Weight (γ = γdry(1+w))
From
Water Content (w)
Strength
strong
Relationship
Moist unit weight increases linearly with water content
To
Saturated Unit Weight (γsat = (Gs+e)γw/(1+e))
From
Degree of Saturation (S = 1)
Strength
strong
Relationship
At S = 1, all voids are water-filled; γsat is maximum unit weight
To
Submerged Unit Weight (γ' = γsat - γw)
From
Saturated Unit Weight (γsat)
Strength
strong
Relationship
Buoyant unit weight is saturated weight minus water weight; used in effective stress
To
Saturated Unit Weight (γsat)
From
Void Ratio (e)
Strength
moderate
Relationship
Larger void ratio reduces γsat due to increased water and air volume proportions
To
Dry Unit Weight (γdry)
From
Degree of Saturation (S = 0)
Strength
strong
Relationship
Dry soil condition with S = 0; γdry is minimum possible unit weight
To
Soil Classification
From
Phase Ratios (e, n, w, S, Gs)
Strength
moderate
Relationship
Phase ratios characterize soil types and saturation states used in USCS and engineering classification
To
Geotechnical Design (Foundations, Embankments, Pavements)
From
Unit Weights (γdry, γ, γsat, γ')
Strength
strong
Relationship
Unit weights are fundamental inputs for bearing capacity, settlement, and stability calculations
To
Effective Stress Principle
From
Effective Unit Weight (γ')
Strength
strong
Relationship
Submerged unit weight is used directly in effective stress calculations below water table
To
Specific Gravity (Gs)
From
Master Identity (Se = wGs)
Strength
strong
Relationship
Gs is a constant phase ratio term linking saturation, void ratio, and water content
To
All Unit Weight Formulas
From
Water Unit Weight (γw ≈ 9.81 kN/m³)
Strength
strong
Relationship
γw is the reference and scaling factor in all unit weight calculations
To
Problem-Solving Procedures
From
Phase Diagram and Ratios
Strength
strong
Relationship
Understanding phase relationships enables systematic solution of geotechnical problems
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