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GENERAL36864
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Entry Properties
Last modified
8/24/2016 7:57:14 PM
Creation date
11/23/2007 8:54:12 AM
Metadata
Fields
Template:
DRMS Permit Index
Permit No
C1981010
IBM Index Class Name
General Documents
Doc Date
3/30/2007
Doc Name
G-Pit Landslide Stability Report Task 2
From
Trapper Mining/Agapito Associates Inc
To
DRMS
Permit Index Doc Type
General Correspondence
Media Type
D
Archive
No
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Mr. Jim Mattern <br />March 19, 2007 <br />Page 33 <br />increased, but the slope remained stable since the model came to equilibrium condition. The <br />model was modified to try to simulate the observed buckling failure of the pit floor. This was <br />done by reducing the rock shear strength in the pit floor down to the weak mudstone seam to <br />zero cohesion and 5° of friction. The failure of the pit floor provides the degree of freedom for <br />the landslide block to move and, thus, the model was no longer in equilibrium. A large portion <br />of the hill slope became unstable. <br />Under these conditions, the model predicts a significant increase in down hill <br />displacements, as shown in Figure 23. This movement results in active tensile failure at the top <br />of hill, as shown in Figure 24 for the I2-K Interburden sandstone layer. This is the same area <br />where tensile cracking was observed in the field as illustrated on the photo in Figure 25. <br />Figures 26 and 27 indicate active shear failure along bedding planes continues on the weak <br />mudstone layer above main L-Seam all the way up the hill. The results in this figure also <br />indicate the weak mudstone layer below Q-Seam floor fails, although the differential <br />displacement is not significant and the ground above Q Floor to the L Roof is predicted stable. <br />Stability is indicated in the model by differential velocities (even though the solution is <br />quasi-static in time)-that is, velocities become an indicator of out of balance forces driving <br />instability. Hence, high velocity areas are interpreted as unstable and low velocity areas are <br />interpreted as stable. When assuming the best estimate properties for the weak mudstone seam <br />the slope is predicted to be stable. This can be demonstrated by looking at the velocity contours <br />predicted on H-I2 Interburden sandstone layer after Gd-2 box cut is mined, as shown in <br />Figure 28. All velocities are less then 10.6 ft/second and the model is interpreted to be in stable <br />equilibrium. <br />For the case when low bedding strength is assumed for the weak mudstone seam, the <br />velocities significantly increase over most of the slope. Figure 29 illustrates velocity contours <br />predicted on H-I2 Interburden sandstone layer for this condition. The white region (un- <br />contoured) indicates velocities greater than 105 ft/second, which are interpreted to be unstable. <br />Also shown in this figure aze the predicted failed zones to the south and west of the high velocity <br />region. The failed zones to the south and west would be the regions where vertical cracking <br />occurs as the block moves downdip. However, the model is not capable of simulating the <br />required large displacements. <br />So, why does failure occur only when the weak mudstone seam and high water table are <br />assumed, and why doesn't failure occur on the weak mudstone seam below the Q Seam? The <br />Failure mechanism can be demonstrated on the Mohr-Coulomb diagram shown in Figure 30. We <br />know from lab testing that there are two weak mudstone seam: (1) one above L-Seam and <br />(2) one below Q-Seam. Their shear strength envelopes are illustrated by the straight lines in the <br />figure where the red line is for the weaker seam above L-Seam and the green line is the seam <br />below Q-Seam. Because these seams are at different depths below ground, their stress state, <br />shown as the solid circles, will be different (red circle is for the weaker seam above L-Seam and <br />the green circle is the seam below Q-Seam). The effect of pore water pressure is to shift the <br />center of the Mohr circles towards the origin, represented by the dotted circles. The resulting <br />stress state is referred to as the effective stress. Where the Mohr circle touches the strength <br />Agapito Associates, Inc. <br />
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