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ARCHIVED REPORTS XR0010477
EnvironmentalHealth
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EHD Program Facility Records by Street Name
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DR MARTIN LUTHER KING JR
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749
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3500 - Local Oversight Program
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PR0544218
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ARCHIVED REPORTS XR0010477
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Entry Properties
Last modified
3/5/2019 11:20:41 AM
Creation date
3/5/2019 10:20:15 AM
Metadata
Fields
Template:
EHD - Public
ProgramCode
3500 - Local Oversight Program
File Section
ARCHIVED REPORTS
FileName_PostFix
XR0010477
RECORD_ID
PR0544218
PE
3526
FACILITY_ID
FA0003870
FACILITY_NAME
SRH FOOD & GAS
STREET_NUMBER
749
Direction
E
STREET_NAME
DR MARTIN LUTHER KING JR
STREET_TYPE
BLVD
City
STOCKTON
Zip
95206
APN
14734309
CURRENT_STATUS
02
SITE_LOCATION
749 E DR MARTIN LUTHER KING JR BLVD
P_LOCATION
01
P_DISTRICT
001
QC Status
Approved
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WNg
Tags
EHD - Public
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,orresponding values of t arc read from the graph values of t that are 22 times greater than the t <br /> The natural logarithm of the rano yo/yt is then values calculated by the t,o% equation in the <br /> taken and dnided by the difference bcmccn the original article (Bouwer and Rice, 1976), where <br /> 1 two valucs of t For example, Figure 3 shows that In(y./y,)was erroneously taken as In 0 9, thus <br /> at y is 0 28 m and 0 001 m, t is 0 and 24 seconds, yielding the time required for onl) 10% of the <br /> respectively This yields water-level rise or fall to occur <br /> 1/t In(yti/yt) = 1/24 In(0 28/0 001) = 0 23 m/sec <br /> If 1/t In(ytt/yt) is calculated from the slope of the COMPUTER PROGRAMS <br /> 1 curve, the number of log cycles on the vertical scale Where the Bouwer and Rice slug test is <br /> between the two points is divided by the time routinely used, time for calculating K with equa- <br /> increment and multiplied by 2 3 to convert to tion (3)is saved by de%eloping a computer program <br /> natural logarithm For example, Figure 3 short s in which valucs of 1.e/rw are stored for direct cal- <br /> that the straight line from yo = 0 28 m to culation of In(R,/rw )and K from the field data <br /> yt = 0 001 m covers 2 4 log cycles 7 he time Such programs have been developed by several <br /> 1 mcrement between the two points is again 24 users (see, for example, Pandit and Miner, 1986, <br /> seconds, yielding 1/t In(yo/yt)= 2 3 X 2 4/24 = 0 23 and Kemblowski and Klein, 1988) Also, a number <br /> m/sec, which is the same as calculated earlier of users have designed forms for easy and system- <br /> Because of different coordinate scales in plots of atic recording of field data <br /> log y versus t, the value of 1/t In(yo/yt) cannot be <br /> taken as the actual slope of the straight line REFERENCES <br /> portions Bouwer. H and R C Rice 1976 A slug test for determining <br /> hydraulic conductivit) of unconfined aquifers with <br /> ESTIMATING RATE OF RISE OR FALL OF completely or partially penetrating wells Water <br /> WATER LEVEL IN WELL Resources Research % 12, pp 423-428 <br /> If the %ater level in a slug tester) %ell rises or Kemblowski,M N' and C L Klein 2988 An automated <br /> numerical evaluation of slug test data Ground Water <br /> falls at a relatively slow rate, simple %k ater IC%CI v 26,pp 435-438 <br /> measuring deuces and a stop watch ma) be all that panda, N 5 and R F Miner 1986 Interpretation of slug <br /> is needed to do the test Fast-moving w ater levels, test data Ground Water v 24,pp 743-749 <br /> however, require the use of a pressure transducer <br /> and a fast-acting x-y plotter To get some idea <br /> 1 about the rate of water-level movement that can be <br /> expected to a slug-tested well and shat tyutliiitcnt ' <br /> to use, equation (3) can be solved for i Herman Rouuer receivrd R s and Al S degrees to <br /> 1949 and 1952 m Drainage Reclamation and Irrigation <br /> In(yo/yt) can be taken as In 10 to (.j is u' ., (yarn for National Agricultural Unrt�rrsrty at Nagenrngrn <br /> time to" required for rhe teaser 1: ,t � Ii�r Netherlands, ands Ph U degree in 1955 m Soeland <br /> rise or fall 90°� of the initial lottit 11aterAlanagernew from cornet/Unwersav New York lie <br /> i respective)), of the water It t t 1 ,i 1 1, was associated with the Agricultural 1 nginernng Uepari <br /> yields the equation mrnt of Auburn University Alabama front 1955 to 1959 <br /> before joining the U S stair►consrrvatron l aboraturyin <br /> Pboenn,, Arizona ubcrr be berantr Director to 1971 In <br /> toot',, = 1 15 rc 1n (6) 1970, be also was appointed Adjunct Professorat Arizona <br /> Khe rq State University in 7empr wt+rre he taugbt Ground 14ater <br /> Hydrology in for Grology and Civil I ngineenng Depart <br /> where K must be taken as the estimated or expected meats lip is also an Adjunct Nofessor at the University of <br /> value of K of the aquifer Equation (6)yields Arizona in Tucson <br /> l <br /> �l <br />
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