A CU triaxial test was carried out on a silty clay that was isotopically consolidated using a cell pressure of 125 kPa. The following data were obtained: Axial load (kPa) 0 5.5 11.0 24.5 28.5 35.0 50.5 85.0 105.0 120.8 Axial strain, &₁ (%) 0 0.05 0.12 0.29 0.38 0.56 1.08 2.43 4.02 9.15 Au (kPa) 0 4.0 8.6 19.1 29.3 34.8 41.0 49.7 55.8 59.0 (a) Plot the deviatoric stress vs. axial strain and excess porewater pressure vs. axial strain, respectively. (b) Determine the undrained shear strength (sµ). (Note: we assume that the sample reaches failure). (c) Determine the total principal stresses (0₁,03) and the effective principal stresses (0₁, 03') at the failure, respectively.

Principles of Geotechnical Engineering (MindTap Course List)
9th Edition
ISBN:9781305970939
Author:Braja M. Das, Khaled Sobhan
Publisher:Braja M. Das, Khaled Sobhan
Chapter12: Shear Strength Of Soil
Section: Chapter Questions
Problem 12.18P
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A CU triaxial test was carried out on a silty clay that was isotopically consolidated using a
cell pressure of 125 kPa. The following data were obtained:
Axial load
(kPa)
0
5.5
11.0
24.5
28.5
35.0
50.5
85.0
105.0
120.8
Axial strain,
&₁ (%)
0
0.05
0.12
0.29
0.38
0.56
1.08
2.43
4.02
9.15
Au (kPa)
0
4.0
8.6
19.1
29.3
34.8
41.0
49.7
55.8
59.0
(a) Plot the deviatoric stress vs. axial strain and excess porewater pressure vs. axial strain,
respectively.
(b) Determine the undrained shear strength (sµ). (Note: we assume that the sample
reaches failure).
(c) Determine the total principal stresses (0₁,03) and the effective principal stresses (0₁,
03') at the failure, respectively.
Transcribed Image Text:A CU triaxial test was carried out on a silty clay that was isotopically consolidated using a cell pressure of 125 kPa. The following data were obtained: Axial load (kPa) 0 5.5 11.0 24.5 28.5 35.0 50.5 85.0 105.0 120.8 Axial strain, &₁ (%) 0 0.05 0.12 0.29 0.38 0.56 1.08 2.43 4.02 9.15 Au (kPa) 0 4.0 8.6 19.1 29.3 34.8 41.0 49.7 55.8 59.0 (a) Plot the deviatoric stress vs. axial strain and excess porewater pressure vs. axial strain, respectively. (b) Determine the undrained shear strength (sµ). (Note: we assume that the sample reaches failure). (c) Determine the total principal stresses (0₁,03) and the effective principal stresses (0₁, 03') at the failure, respectively.
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