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SU0006343 SSNL
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SU0006343 SSNL
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Last modified
5/7/2020 11:32:20 AM
Creation date
9/4/2019 11:22:27 AM
Metadata
Fields
Template:
EHD - Public
ProgramCode
2600 - Land Use Program
FileName_PostFix
SSNL
RECORD_ID
SU0006343
PE
2632
FACILITY_NAME
PA-0600630
STREET_NUMBER
11770
Direction
W
STREET_NAME
CLOVER
STREET_TYPE
RD
City
TRACY
Zip
95376
APN
21226019
ENTERED_DATE
12/12/2006 12:00:00 AM
SITE_LOCATION
11770 W CLOVER RD
RECEIVED_DATE
12/12/2006 12:00:00 AM
P_LOCATION
99
P_DISTRICT
005
QC Status
Approved
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SJGOV\rtan
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FilePath
\MIGRATIONS\C\CLOVER\11770\PA-0600630\SU0006343\NL STDY.PDF
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EHD - Public
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i <br /> Calculation of Alkalinity Requirement for Nitrification <br /> The nitrate-nitrogen loading estimations on Pages 14 and 15 are contingent upon the environmental <br /> factors required for nitrification to occur. These conditions include soil pore-space oxygen content, <br /> soil temperature;pH, electrical conductivity, organic matter, cation exchange capacity, and <br /> alkalinity. Alkalinity in wastewater effluent is derived from the on-site well water that will be <br /> provided, in addition to the introduction of wastes. Nitrification consumes approximately 7.1.'mg <br /> of alkalinity for every mg of ammonia-nitrogen(NHq N) oxidized. Nitrification of the average <br /> Total Nitrogen (TN) concentration of 113 mg/L, as determined on Page 13 would require: 113 <br /> mg/L NH4-N x 7.1 mg CaCO3 = 802 mg/L alkalinity. The alkalinity in the domestic water supply <br /> is presently 121 ppm, which may theoretically retard nitrification to an indeterminable degree! <br /> However,the water table alkalinity may be sufficient to promote nitrification. <br /> Mounding Analysis <br /> Reference is made to the encountered groundwater from the backhoe test pit at 4.5 feet below <br /> existing grade. This depth to groundwater can be considered extremely shallow and may induce a <br /> phenomenon known as the "mounding effect" in which percolating effluent encounters the water <br /> table and cannot disperse laterally in a certain time frame. Consequently, a mound forms under the <br /> disposal field creating saturated flow conditions and decreasing the distance the effluent must', <br /> travel under unsaturated flow for effluent treatment to occur. An equation developed by <br /> 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: 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 4.5 based upon <br /> the measured standing water depth in the well. Therefore, it will be assumed that a boundary exists at H= <br /> 7-4.5 (Highest measured water table depth)=2.5 ft. Long-term maximum rise of mound is estimated at 0.5 ft. <br /> Therefore, h=2.5 +(0.5 -2)=2.75 <br /> Zm= L A 1 l 4 1 h)0,5. r L i-oso <br /> SY) <br /> where: Q=average daily flow in W/day — <br /> A=area of disposal field in ft2 <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: <br /> i <br /> 8 j <br /> Chesney Consulting <br /> I� <br />
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