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ARCHIVED REPORTS_XR0005378
Environmental Health - Public
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PR0545520
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ARCHIVED REPORTS_XR0005378
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Last modified
3/13/2020 2:48:55 AM
Creation date
3/12/2020 11:17:23 AM
Metadata
Fields
Template:
EHD - Public
ProgramCode
3500 - Local Oversight Program
File Section
ARCHIVED REPORTS
FileName_PostFix
XR0005378
RECORD_ID
PR0545520
PE
3528
FACILITY_ID
FA0006186
FACILITY_NAME
U S RENTALS
STREET_NUMBER
1444
Direction
E
STREET_NAME
MARIPOSA
STREET_TYPE
RD
City
STOCKTON
Zip
95205
CURRENT_STATUS
02
SITE_LOCATION
1444 E MARIPOSA RD
P_LOCATION
01
P_DISTRICT
001
QC Status
Approved
Scanner
SJGOV\sballwahn
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EHD - Public
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i <br /> ' 1444 MARIPOSA ROAD <br /> WKA No 2938 06 <br /> September 6, 2000 <br /> ' Page 15 <br /> of contaminants in soil then the contaminant volume in groundwater Discussions of our <br /> ' approach to each area, along with assumptions, are listed below. <br /> ' Soil Contamination <br /> ' Based on all available data, we assumed that soil contamination resulting from the release was <br /> largely limited to the immediate vicinity of the former UST excavation. This area was measured <br /> ' to be approximately 4,650 square feet(Plate No 3) <br /> Concentrations of TPH as gasoline and BTEX were averaged over the entire impacted area using <br /> ' a method of log normal distributions (Gilbert, 1987) Where sample concentrations were <br /> reported below detection limits, a value equaling half the detection limit was used in our <br /> calculation The lognormal distribution was determined by taking the sum of the log for each <br /> contaminant concentration in a given data set The anti-log of the sum was then taken to <br /> determine lognormal distribution of the average concentration for the given compound within the <br /> data set <br /> The lognormal distribution method is typically used for analytical data that vanes by several <br /> ' orders of magnitude The log normal distribution method normalizes the varying orders of <br /> magnitude to a standard bell-shaped distribution For example suppose we have three samples <br /> ' with concentrations of 1, 100, and 1000 mg/kg <br /> Sample Concentration Log <br /> 1 log (1)=0 <br /> 100 log (100) =2 <br /> 1000 log(1000) =3 <br /> E= 1101 E= 5 <br /> 1101/3 =367 5/3 = 167 <br /> log-1 167=46.8 <br /> Using a straight mathematical average, the average concentration of the three samples,would be <br /> ' 367 mg/kg Using the log normal distribution method,the average concentration of the three <br /> samples would be 46 8 mg/kg Because only a very small number of the previous samples <br /> t <br /> i o <br /> WALLACE KUHL <br /> Regcled PaNt EF ASSOCIATES INC <br />
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