CELE Geotechnical Engineering — Stresses in Soil MassConcept Map
A visual concept map is the fastest way to remember how Stresses in Soil Mass 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 Stresses in Soil Mass appears in position 4th 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.
Stresses in Soil Mass - Concept Map
Central Concept
Effective Stress Principle and Stress Distribution in Soil
Related Concepts
Concept
Effective Stress (σ')
Sub Concepts
- Terzaghi's Effective-Stress Equation
- Total Stress Component
- Pore Pressure Component
- Strength and Settlement Control
Relationship To Central
Foundation principle governing soil behavior
Concept
Total Stress (σ)
Sub Concepts
- Geostatic Stress
- Layer-by-Layer Summation
- Unit Weight Application
- Saturated vs. Unsaturated Conditions
Relationship To Central
First component of effective stress calculation
Concept
Pore Pressure (u)
Sub Concepts
- Hydrostatic Pore Pressure
- Seepage-Induced Pressure
- Water Table Position
- Quick Condition (u approaching σ)
Relationship To Central
Second component of effective stress; critical below water table
Concept
Stress Increase from Surface Loads (Δσ)
Sub Concepts
- Boussinesq Point Load Theory
- 2:1 Approximation Method
- Influence Factors
- Newmark's Chart
Relationship To Central
Application of effective-stress principle to foundation design
Concept
Boussinesq Point Load
Sub Concepts
- Vertical Stress Directly Below Load
- Stress at Horizontal Offset (r)
- Depth Dependency (z)
- Decay Function with Distance
Relationship To Central
Theoretical model for concentrated load stress distribution
Concept
2:1 Spread Method (Approximate)
Sub Concepts
- Footing Dimensions (B, L)
- Load Spreading at Depth
- Quick Field Calculations
- Depth and Area Relationships
Relationship To Central
Practical footing design method based on 2:1 slope assumption
Concept
Water Table Effects
Sub Concepts
- Submerged vs. Above Water Table
- Saturated Unit Weight (γsat)
- Buoyancy Effects
- Capillary Rise Complications
Relationship To Central
Controls pore pressure and effective stress profile
Concept
Seepage and Flow Conditions
Sub Concepts
- Upward Seepage Pressure
- Downward Seepage Pressure
- Hydraulic Gradient
- Critical Gradient (Quick Condition)
Relationship To Central
Alters pore pressure beyond hydrostatic; affects effective stress
Concept
Board-Exam Common Errors
Sub Concepts
- Forgetting Pore Pressure Below Water Table
- Using Wrong Unit Weight
- Misapplying 2:1 Spread Formula
- Ignoring Seepage Pressure
Relationship To Central
Practical knowledge for PRC licensure exam success
Concept Connections
To
Total Stress
From
Effective Stress Principle
Strength
strong
Relationship
Effective stress is calculated as: σ' = σ - u; total stress is the first component
To
Pore Pressure
From
Effective Stress Principle
Strength
strong
Relationship
Pore pressure is subtracted from total stress in the effective-stress equation; both are equally critical
To
Unit Weight Selection
From
Total Stress
Strength
strong
Relationship
Total stress is computed by summing γ × z for each layer; correct unit weight is essential
To
Water Table Effects
From
Pore Pressure
Strength
strong
Relationship
Pore pressure develops only below the water table; water table position is the primary control
To
Seepage and Flow Conditions
From
Pore Pressure
Strength
strong
Relationship
Seepage pressure adds to or subtracts from hydrostatic pore pressure depending on flow direction
To
Strength and Settlement Control
From
Effective Stress Principle
Strength
strong
Relationship
Effective stress (not total stress) governs shear resistance, compressibility, and bearing capacity
To
Boussinesq Point Load
From
Stress Increase from Surface Loads
Strength
strong
Relationship
Boussinesq theory is one method to calculate stress increase beneath a point load
To
2:1 Approximation Method
From
Stress Increase from Surface Loads
Strength
strong
Relationship
2:1 method is an approximate alternative to rigorous solutions, suitable for quick footing estimates
To
Depth Dependency
From
Boussinesq Point Load
Strength
strong
Relationship
Boussinesq stress increase is inversely proportional to z²; deeper points experience lower stress
To
Foundation Design
From
2:1 Approximation Method
Strength
moderate
Relationship
2:1 method is widely used in foundation design for quick settlement and bearing-capacity estimates
To
Saturated Unit Weight
From
Water Table Effects
Strength
strong
Relationship
Below water table, γsat (not γ_moist) must be used for total stress calculation
To
Seepage and Flow Conditions
From
Quick Condition
Strength
strong
Relationship
Quick condition (u ≈ σ, σ' ≈ 0) occurs when critical hydraulic gradient ic is reached; upward seepage is the common cause
To
Pore Pressure Below Water Table
From
Board-Exam Common Errors
Strength
strong
Relationship
Most frequent exam error: forgetting that u is nonzero and reduces σ' below the water table
To
2:1 Formula Misapplication
From
Board-Exam Common Errors
Strength
strong
Relationship
Common error: using B×L instead of (B+z)(L+z) in the denominator
To
Foundation Bearing Capacity
From
Effective Stress Principle
Strength
moderate
Relationship
Bearing capacity equations (e.g., Terzaghi, Meyerhof) use effective stresses and effective stress parameters
To
Settlement Calculation
From
Stress Increase from Surface Loads
Strength
moderate
Relationship
Stress increase Δσ is input to settlement formulas; accurate Δσ is essential for reliable settlement estimates
To
Newmark Chart
From
Influence Factors
Strength
moderate
Relationship
Newmark's chart is a graphical tool based on influence factors for non-rectangular loaded areas
To
Hydraulic Gradient
From
Seepage Pressure
Strength
strong
Relationship
Seepage pressure is proportional to hydraulic gradient i; when i ≥ ic, quick condition is reached
To
Water Table Effects
From
Capillary Rise
Strength
moderate
Relationship
Capillary rise extends above the true water table; pore pressure in capillary zone is negative (tension)
To
Geostatic Stress
From
Total Stress
Strength
moderate
Relationship
Geostatic stress is the in-situ total stress before any external load is applied; foundation stress increases add to it
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