16-Civ-A4 Geotechnical Materials and Analysis · Undated paper
Nivaar worked solution (AI-drafted; not reviewed by a licensed engineer)
National Examinations — May 2019 | 16-Civ-A4 Geotechnical Materials and Analysis | 3 hours, open book | 100 marks | Answer ALL questions (Q1–Q6).
Reference texts: Das & Sobhan, Principles of Geotechnical Engineering, 9th ed. (Cengage); Craig, Craig's Soil Mechanics, 8th ed.; Holtz, Kovacs & Sheahan, An Introduction to Geotechnical Engineering, 2nd ed. Canadian practice frame (CFEM 4th ed., EGBC).
Question text not reproduced: the examination questions are © Engineers and Geoscientists BC. Open the official past paper (linked at the top of this page) to read the question, then follow the worked solution below.
The five items:
Answers with reasons.
1 → Sample A (overconsolidated). A dense / heavily overconsolidated soil is interlocked; it must dilate to shear, mobilising a higher peak strength before softening toward the critical state. The looser, normally consolidated sample contracts and reaches a lower peak.
2 → (iii) They are the same. An overconsolidation ratio of 1 is the normally consolidated state. Sample D at OCR = 1 is in exactly the same stress history as the normally consolidated Sample C, so at equal confining stress the two give identical peak strengths.
3 → The CD specimen is stronger. For normally consolidated clay, undrained (CU) shear generates positive excess pore pressure, which lowers the effective stress and therefore the mobilised strength ($\tau_f=\sigma'\tan\phi'$). In the drained (CD) test no excess pressure builds up, the effective stress at failure is higher, and the measured shear strength is greater.
4 → (i) Increases. Dense sand is dilatant — grains ride up over one another during shear — so at constant effective stress the drained specimen expands until it reaches the critical-state (constant-volume) condition.
5 → (ii) Atmospheric (zero). C lies on the phreatic surface, which is the uppermost flow line and a surface of zero (atmospheric) gauge pore pressure. Where that free surface exits into the horizontal drain, the pore-water pressure is therefore zero.