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Figure 10. Triaxial testing red sandstone discrete failure
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Figure 11. Triaxial testing red sandstone multi state failure
It should be noted that shear and normal stress acting on any plane within sample. And they always lie on a Mohr’s circle (figure 12).
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Figure 12. Mohr’s circle
According to figure 12 it can possible to find :
![]() | (6) |
![]() | (7) |
where – radius of the Mohr’s circle;
– central point of the Mohr’s circle on
axis;
Type of test and material | R | Area | № of sample | Axial load, kN | Axial stress - σ₁, MN/ ![]() | Confining stress - σ₃, MN/ ![]() | ![]() | Confining stress, psi | Center of the Morh circle |
White Sandstone | 0.019 | 0.00113 | w6 | 187.907 | 6.895 | 90.506 | 97.401 | ||
w7 | 281.419 | 20.684 | 130.367 | 151.052 | |||||
w8 | 399.5 | 352.436 | 34.474 | 158.981 | 193.455 | ||||
Red Stone | 0.019 | 0.00113 | 52.5 | 46.315 | 6.895 | 19.710 | 26.605 | ||
66.164 | 13.790 | 26.187 | 39.977 | ||||||
102.5 | 90.425 | 27.579 | 31.423 | 59.002 | |||||
Red Stone (Multi state test) | 0.019 | 0.00113 | 44.9918 | 6.9 | 19.0459 | 25.9459 | |||
65.28221 | 13.8 | 25.74111 | 39.54111 | ||||||
77.6329 | 20.7 | 28.46645 | 49.16645 |
Table 4. Results of triaxial testing analysis
It should be noted that relationship between shear and normal stress must generate a straight line that touches each of the Mohr’s circles at only one point. As a result it can possible to determinate cohesion – C and internal fraction angle – tan φ (figure 13).
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Triaxial strength testing | | | Figure 21. Signal of S wave |