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HYDC05  12/5/05  5:35 PM  Page 180






                 180    Chapter Five



                                                                                             BO X
                  Continued
                                                                                             5.2


                  Table 1 Record of the constant discharge pumping test  Table 2 Record of the recovery test conducted at the
                  conducted at the Woolhampton Chalk borehole site, Berkshire.  Woolhampton Chalk borehole site, Berkshire.
                  Pumping test: Woolhampton River Regulation Borehole 56/106  Pumping test: Woolhampton River Regulation Borehole 56/106
                  Date: 19 April 1995                        Date: 6 April 1999 NGR: SU 572 665
                  Observation borehole: 56/117 Depth: 74 m Distance: 376 m  Reference level: 57.21 mOD (top of dip tube)
                  Location: Woolhampton, Berkshire NGR: SU 574 662
                  Reference level: 57.223 mOD (flange level)  Time since  Time since    t/t′  Residual
                  Initial water level: 56.673 mOD Final water level: 55.953 mOD  start of test, t  pump stopped, t′  drawdown, s′
                                                             (s)         (s)                 (m)
                  Time since   Depth to  Drawdown   Discharge
                                                         −1
                  start      water level            (ML day )  5460        60          91.0   3.275
                  (s)        (m)         (m)                 5550         150          37.0   2.475
                                                             5580         180          31.0  2.455
                     0       0.55        0          0        5610         210          26.7   2.325
                    30       0.56        0.01       6.07     5640         240          23.5  2.235
                    60       0.56        0.01       6.02     5670         270          21.0   2.145
                    90       0.56        0.01       5.94     5700         300          19.0   2.025
                   120       0.565       0.015      5.96     5760         360          16.0   1.725
                   150       0.565       0.015      6.00     5820         420          13.9   1.715
                   180       0.565       0.015      5.94     5880         480          12.3   1.595
                   240       0.57        0.02       6.02     5940         540          11.0   1.500
                   300       0.57        0.02       5.97     6000         600          10.0   1.415
                   360       0.57        0.02       6.01     6120         720           8.5   1.305
                   480       0.575       0.025      6.00     6240         840           7.4   1.195
                   600       0.58        0.03       5.94     6360         960           6.6   1.065
                   720       0.585       0.035      5.90     6480        1080           6.0   0.985
                   900       0.595       0.045      6.02     6600        1200           5.5   0.845
                  1200       0.62        0.07       5.95     6720        1320           5.1   0.755
                  1500       0.65        0.10       5.95     6840        1440           4.8   0.675
                  1800       0.705       0.155      5.93     6960        1560           4.5  0.595
                  2400       0.815       0.265      5.89     7080        1680           4.2   0.525
                  3000       0.9         0.35       5.83     7200        1800           4.0   0.475
                  3600       1.02        0.47       5.91     7320        1920           3.8   0.425
                  4200       1.12        0.57       5.91     7440        2040           3.6   0.375
                  4800       1.20        0.65       5.91     7560        2160           3.5  0.275
                  5400       1.27        0.72       5.92     7800        2400           3.3   0.205





                 To demonstrate the Cooper–Jacob method of ana-  this value in equation 5.43, taking care to work in a
                 lysis, Table 5.8 provides data for a pumping test in  consistent set of units (here metres and days), gives:
                 which a well in a confined aquifer is pumped at a
                           3 −1
                 rate of 0.01 m s and the drawdown in the potentio-  23  × 001  × 86  2   −1
                                                                  .   .    ,400
                                                               =
                                                                                = 90
                                                             T                     m   day      eq. 5.46
                                                                     .  4π
                 metric surface is recorded at an observation well        175 ×
                 situated 30 m away. The drawdown data are plotted
                 in Fig. 5.34 and the difference in drawdown over   The storage coefficient is found from equation 5.45
                 one log cycle is found to be 1.75 m. Substitution of  with t = 0.0022 days where s = 0m:
                                                                  o
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