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ENFORCE26805
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Last modified
8/24/2016 7:34:37 PM
Creation date
11/21/2007 11:25:52 AM
Metadata
Fields
Template:
DRMS Permit Index
Permit No
C1981013
IBM Index Class Name
Enforcement
Doc Date
2/1/2001
Doc Name
REPORT CONCERNING AN INVESTIGATION INTO CONTINUED DAMAGE TO THE HOUSE & WATER SUPPLY PIPELINE AT THE
Violation No.
CV2000009
Media Type
D
Archive
No
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SOILS <br />into a 1/8" thread. The sample will crumble when it is Table 9.9 <br />at the plastic limit when rolled to that diameter. Typical Permeabilities <br />typical coefficient <br />Ezample 9.5 of permeability <br />A clay has the following Atterberg limits: liquid limit group symbol (cm/sec) <br />= GO o; plastic limit = 40 0:. shrinkage limit = 25%. GW 2.5 EE-2 <br />The clay shrinks from 15 cubic centimeters to 9.5i cu- GP 5 EE-2 <br />bic centimeters when the moisture content is decreased GM > 5 EE-i <br />from the liquid limit to the shrinkage limit in the At- GC > 5 EE-6 <br />terberg tests. What is the clay's specific gravity (dry )? SW > 5 EE-4 <br />The water reduction is 15 - 9.57 = 5.93 cubic centime- SP <br />SM > 5 EE-9 <br />> 2.5 EE-S <br />ters. Since 1 cubic centimeter of water weighs 1 gram. SM-SC > EEC <br />the weight loss is 5.93 grams. The percentage weight. <br />SC <br />> 2.5 EE-i <br />loss (drr' basis) is 60°io - 25% = 35t7. Therefore, from ML > 5 EEC <br />equation 9.6, the solid weight is ML-CL > 2.5 EE-7 <br />~N'w <br />5.93 CL > 5 EE-8 <br />_ <br />_ 15.5 g <br />~I' - <br />~w 0.35 MH > 2.5 EE-7 <br />The water volume at the shrinkage )imit is CH > 5 EE-8 <br /> OH - <br />Lw _(0.25)(15.5) = 3.875 <br />Since at and above the shrinkage limit there are no air <br />voids, the volume of solid at the shrinkage limit is <br />_ VL <br />~ hAt <br />For loose filter sands, k is given approximately by equa- <br />tion 9.25. <br />k x 100(1710) 9.25 <br />9.57 - 3.875 = 5.G95 <br />The density of the solid is <br />15.5 <br />p - 5.695 - •, r 2 glom" <br />Actual numerical values can be calculated from con- <br />trolled permeabilit}• tests using constant- or falling-head <br />permeators (figure 9.7). For constant-head tests, k can <br />be found from equation 9.26. (1% is the water volume.) <br />SG = 2.72 <br />H. PERME.ABILITI' TESTS <br />Petvneabilih• o{ a soil is a measure o{ continuous voids. <br />A permeable material permits a significant. flow of wa- <br />ter. The flow of water through a permeable acquifer or <br />soil is given by equation 9.23. known as Darcy's taw. <br />v=kGx/n 9.23 <br />Q = nAv 9.24 <br />The area A in equation 9.29 is the cross sectional area <br />of the aquifer, not the actual area in flow. Water can <br />only flow through the area between the solids. This <br />open area is nA. <br />Typical values of the coefficient of permeability, k, are <br />given in table 9.9. Soils with permeabilities of less than <br />EE-G are essentially impervious. The soil is considered <br />pervious if k is greater than EE-4. <br />9-13 <br />9.26 <br />For Jailing-hend tests, k can be found from equation <br />9.27. <br />k = .A9i tn(h,/h!) 9.27 <br />A ~` <br />I <br />lei constant head <br />Figure 9.7 <br />Permeators <br />PROFESSIONAL PUBLICATIONS INC. • P.O. Box 799, San Carlos, CA 94070 <br />Ib) falling head <br />
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