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Calculation of Alkalinity Requirement for Nitrification <br /> The nitrate-nitrogen loading estimations on Pages 11 and 12 of this report are contingent upon the <br /> environmental factors required for nitrification to occur. These conditions include soil pore-space <br /> oxygen content, soil temperature, pH, electrical conductivity, organic matter, cation exchange <br /> capacity, and alkalinity. Alkalinity in wastewater effluent is derived from the on-site well wAter that <br /> will be provided, in addition to the introduction of wastes. Nitrification consumes approximately <br /> f 7.1 mg of alkalinity for every mg of ammonia-nitrogen(NH4-N) oxidized. Nitrification of the <br /> average Total Nitrogen (TN) concentration of 103 mg/L, as determined on Page 10, would require: <br /> 103 mg/L NH4 N x 7.1 mg CaCO3 = 731 mg/L alkalinity. The alkalinity in the domestic water <br /> supply is presently 440 ppm, and 758 ppm in the water table. This may supply sufficient alkalinity <br /> for nitrification to occur. <br /> Mounding Analysis <br /> Reference is made to the encountered groundwater in the backhoe test pit at 7.2 feet below existing <br /> grade. This depth to groundwater can be considered shallow and may induce a phenomenon known <br /> as the "mounding effect" in which percolating effluent encounters the water table and cannot <br /> disperse laterally in a certain time period. Consequently, a mound forms under the disposal Meld <br /> creating saturated flow conditions and decreasing the distance the effluent must travel under <br /> unsaturated flow for effluent treatment to occur. This minimum distance is five feet. An equation <br /> developed by Finnemore and Hantzsche(1983) is used below to predict the long-term maximum <br /> rise of the mound. However, due to the fact that there is no proposed project, certain parameters <br /> needed for an accurate mounding analysis are unknown at this time and must be assumed or <br /> estimated. These parameters include: average daily flow, disposal area, and length of disposal field. <br /> Estimations for each of these variables are explained below in the calculations. <br /> ,�h=H+Z.=2 <br /> where: h=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 estimated to be 7.2 based upon the <br /> measured standing water depth in the backhoe test pit. Therefore, it will be assumed that a boundary exists <br /> at H= 7.2 -4.5 (Highest anticipated water table depth)=2.7 ft. Long-term maximum rise of mound is estimated at <br /> 0.5 ft. Therefore, h=2.7 + (0.5 -2)=2.95 <br /> Z,,, l A � 141 �Kh�O.Sa cy)l 4.sa <br /> where:Q—average daily flow in Jft'/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 /> S,=specific yield of receiving soil in percent <br /> t —time since the beginning of wastewater application in days <br /> 7 <br /> Chesney Consulting <br />