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ARCHIVED REPORTS XR0009475
EnvironmentalHealth
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EHD Program Facility Records by Street Name
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EL DORADO
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4004
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3500 - Local Oversight Program
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PR0544711
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ARCHIVED REPORTS XR0009475
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Last modified
7/30/2019 3:10:02 PM
Creation date
7/30/2019 2:20:17 PM
Metadata
Fields
Template:
EHD - Public
ProgramCode
3500 - Local Oversight Program
File Section
ARCHIVED REPORTS
FileName_PostFix
XR0009475
RECORD_ID
PR0544711
PE
3528
FACILITY_ID
FA0005478
FACILITY_NAME
CUTTER LUMBER
STREET_NUMBER
4004
Direction
S
STREET_NAME
EL DORADO
STREET_TYPE
ST
City
STOCKTON
Zip
95206
APN
17525005
CURRENT_STATUS
02
SITE_LOCATION
4004 S EL DORADO ST
P_LOCATION
99
P_DISTRICT
001
QC Status
Approved
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EHD - Public
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1 <br /> means there is a greater amount of leakage through the aquitard and a slower decline in the <br /> drawdown <br /> Manual type-curve matching of pumping test data can be time consuming, each time a match is <br />' attempted, tedious calculations must be performed For this reason, a computer program was used <br /> to assure the best possible match was obtained in a reasonable time frame Groundwater <br /> ' drawdown over time for each well was analyzed using the graphical computer software "Graphical <br /> Well Analysis Package" (GWAP), written by David Dansby of Groundwater Graphics (1986) The <br /> program employs the graphical curve matching technique to obtain the aquifer characteristics of <br /> transmissivay and storativity for a confined, leaky aquifer The curve was manually matched on the <br /> computer screen to data collected at each well Values of transmissivity and storativity are <br />' generated by the program essentially using the aforementioned relationships from the solution of the <br /> basic equation <br /> An alternate method of estimating the aquifer transmissivity (T) uses an approximation of the Theis <br /> equations The Jacob simplification of the Theis equations is applicable wherever u is less than 0 05 <br /> Jacob's equation shows that the relationship between drawdown (s) and log (r) is linear The slope <br /> of the semi-log plot showing the relationship between drawdown and distance from the pumping <br /> well can be used to calculate the transmissivity using Equation (6) derived from the Jacob <br /> simpinccation of the Theis equations <br /> T A 528Q [6] <br /> where AS <br /> T = coefficient of transmissivity (gpd per ft) <br /> Q = pumping rate (gpm) <br /> es - change to drawdown over one distance log cycle (feet) <br /> The groundwater capture zone of a pumping well is bounded in the downgradient direction by the <br />' stagnation point and laterally by the maximum width of the inflow zone Keely (1986) has shown <br /> that these distances can be calculated using Equations (7), (8) and (9) <br /> D = Q [7] <br />' 2nbv <br />' 2879ao34 opo <br /> GROUNDWATER <br />' TECHNOLOGY, INC <br />
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