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r7encounters <br /> nding Analysis <br /> nce is made to the encountered groundwater table at 1 I feet below existing grade. This shallow <br /> groundwater table may induce a phenomenon known as the"mounding effect'by which percolating effluent <br /> the water table,or restrictive stratum and cannot disperse laterally in a certain time frame. <br /> Consequently, a mound forms under the disposal field creating saturated flow conditions and decreasing the <br /> distance the effluent must travel under unsaturated flow for effluent treatment to occur. An equation <br /> developed by Finnemore and Hantzsche(1983)is used below to predict the long-term maximum rise of the <br /> mound: <br /> h=H+Zm=2 <br /> where: It=distance from boundary to mid-point of the long-term mound, in ft <br /> H=height of stable groundwater table above impermeable boundary, in ft <br /> Zm=long-term maximum rise of the mound, in ft <br /> Substituting known and estimated values for the variables,we find the following: <br /> H=The height of stable groundwater above an impermeable boundary is unknown since there are no on-site <br /> or adjacent well logs to determine an impermeable boundary. Therefore,it will be assumed that a boundary <br /> exists at 100 ft bgs,H= 100- 11(Existing water table)= 89 ft. Long-tern maximum rise of mound is estimated at <br /> 1 ft plus the apparent water table elevational rise as determined in the monitoring wells(11 ft-8 ft(highest depth <br /> to groundwater) = 3 ft+ I ft rise of the mound=4 ft). Therefore, It= 89+(4=2)=91 <br /> Z _ �� 4 I v �1O.Sv 'Sy'I-0.Sv <br /> where: Q=average daily flow in ft'/day <br /> A=area of disposal field in ft' <br /> C=mounding equation constant <br /> L=length of disposal field in ft <br /> K=horizontal permeability of soil in ft/day <br /> n=mounding equation exponent <br /> Sy=specific yield of receiving soil in percent <br /> t =time since the beginning of wastewater application in days <br /> Substituting known constants for the variables,we find the following: <br /> Q =2,108 gpd(From Max. flow volume calcs.,Page 12) . 7.48 gals/ft=281.8 ft'/day <br /> A =3,400 ft(From filter bed sizing calcs,Page 16) <br /> C=Length to width ratio = 3.3,therefore,C= 1.75 <br /> L= 102ft <br /> K=Using average vertical permeability as most conservative=38 min/in: 1440 min/day_38 =3.2 ft/day <br /> It=7(See above) <br /> n=Length to width ratio =3.3,therefore,n= 1.700 <br /> Sy= 12% <br /> t =3,650 days(10 yrs) <br /> 4 =0.145 x 246 x 0.008043 x 2.35=0.674 ft <br /> It appears that the maximum mound height that may occur under the filter bed, and above the highest <br /> anticipated depth to the water table of 8 ft is 0.67 feet. This would leave a marginal distance of <br /> approximately five feet between the soil/effluent interface and the top of the theoretical mound: <br /> soilleffluent interface =2 ft below existing grade + 5 ft separation distance= 7 ft below grade. <br /> 8 <br /> Chesney Consulting <br />