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3.2 Piezometric Conditions <br /> The piezometric head was modeled as average one foot above and parallel to the lined surface. <br /> This is consistent with the conditions used in Amendment Nos. 6, 7, 8, and 9 (CC&V 1993a, 1998, <br /> 2000, 2008). <br /> 3.3 Methodology <br /> For potential failure modes considered in this study, slope stability was evaluated according to the <br /> Spencer's Method of Analysis (Spencer's Method). Spencer's Method considers potential failure <br /> masses as rigid bodies divided into adjacent regions or "slices" separated by vertical boundary <br /> planes and is based on limit equilibrium; i.e., the method calculates the shear strengths that would <br /> be required to just maintain equilibrium, and then calculates a Factor of Safety (FS) by dividing <br /> the available shear strength by the required shear strength. Consequently, the FS calculated by <br /> Spencer's Method indicates the percentage by which the available shear strength exceeds, or <br /> falls short of, that required to maintain equilibrium. Therefore, a FS equal to or in excess of 1.0 <br /> indicates stability and that less than 1.0 indicates instability. The greater the mathematical <br /> difference between the FS and 1.0, the larger the "margin of safety" (for a FS in excess of 1.0), or <br /> the more extreme the likelihood of failure (for a FS less than 1.0). <br /> Stability analyses were conducted using SLIDE Version 8.0 (Rocscience, 2018), a commercially- <br /> available computer program, with the input parameters presented in this section. For both the <br /> wedge and the circular failure modes, the SLIDE critical surface search routine was initially used <br /> to determine the least stable failure surface. The program automatically iterates through a variety <br /> of potential failure surfaces, calculates the FS for static and pseudo-static conditions for each <br /> surface according to Spencer's Method, and selects the surface with the minimum FS, commonly <br /> referred to as the critical surface. <br /> Static analyses were conducted with no applied horizontal forces, while pseudostatic analyses <br /> modeled design seismic conditions by incorporating a constant horizontal force. For the pseudo- <br /> static analyses, a conservative design coefficient of 0.01 g (which is -2/3 of the currently approved <br /> peak ground acceleration [PGA]2 of 0.14g for the Cresson Project VLF)was used in the slope <br /> stability models, which is consistent with that used for Amendment Nos. 6, 7, 8, and 9 (CC&V <br /> 1993a, 1998, 2000, 2008). <br /> 3.4 Results <br /> Results of the stability analyses are summarized in Table 1. The output from the stability analyses <br /> are presented in Appendix B. <br /> Table 1. Stability Analyses Results <br /> Condition . FS <br /> (Critical Structure) <br /> Static Non-circular 1.6 1.3 <br /> Pseudostatic Non-circular 1.3 1.15 <br /> z Design earthquake has a recurrence interval of 2,475 years. <br /> Page 3 <br />