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                                                                                              Problems/Questions  191
                    5.4  The elevation of a city distribution reservoir is 400 ft  velocity of 5 ft/s (1.5 m/s). To increase the flow, a pipe 1.5 ft
                    (122 m) and that of the city is 250 ft (76 m). When city water  (450 mm) in diameter is laid parallel alongside the first pipe
                                             3
                    consumption is at the rate of 16 ft /s (453 L/s), the pressure in  for the last mile.
                    the city is 60 psi (416 kPa).                       Find the increase in flow between the reservoirs assuming the
                        Assuming that during a fire the minimum required pres-  same value of f for the two pipes. Also assume that the water levels
                    sure is 20 psi (139 kPa), determine the fire flow available if the  in the reservoirs remain the same. (1 mi   5,280 ft or 1,610 m.)
                                           3
                    coincidental city demand is 14 ft /s (396 L/s). (Neglect velocity  5.7  In the water supply system shown in Fig. 5.18, the pump-
                    heads and the variation of f with Reynolds number.)  ing station is operating at a flow capacity of 125 L/s against a
                    5.5  Given the system shown in Fig. 5.17 and neglecting minor  total dynamic head of 50 m. Determine the maximum depth of
                    losses, velocity heads, and the variation of f with Reynolds number:  water that can be stored in the elevated reservoir.
                        (a) What will be the flow rate from A to D if the pressure  Elevation of water level in underground tank   500 m
                           at D is to be maintained at 20 psi (139 kPa)?  Elevation of bottom of elevated reservoir   520 m
                        (b) What will the rate of flow be if the water level in reser-  C for all pipes   100.
                           voir A drops 10 ft (3 m), that is, to El. 170 ft (51.8 m).  5.8  In the water supply system shown in Fig. 5.19, water
                        (c) What size of ductile iron pipe (f   0.020) is required  flows by gravity from reservoir A to points C and D as well as
                                               3
                           to carry an additional 22 ft /s (623 L/s) from A to D  to reservoir E. The elevations of known points are as follows:
                           with the reservoir at 180 ft (55 m) and residual pres-  Water level A   650.00 m
                           sure at D to be maintained at 20 psi (139 kPa)?  Elevation B   590.00 m
                    5.6  A pipe 2 ft (600 mm) in diameter and 3 mi (4.83 km)  Elevation C   550.00 m
                    long connects two reservoirs. Water flows through it at a  Elevation D   570.00 m
                    Figure 5.17 Water System for  El. 180 ft.
                    Problem 5.5. Conversion
                    factors: 1
  1 ft   0.3048 m;
                    1   1 in.   25.4 mm.         A









                                                                        18"d − 1,500' − f0.030            El. 100 ft.
                                                      18" d − 2,000' − f 0.025
                                                                                         18"d − 1,000' − f0.025
                                                                      B                  C
                                                                        16"d − 1,500' − f0.020          D
                    Figure 5.18 Water System for                     Q = 50 L/s         Q = 40 L/s
                    Problem 5.7.

                                                         Pumps             Branch   Branch           Elevated reservoir
                                                                            pipe     pipe
                                             Ground
                                              water  P
                                             reservoir   d = 400 mm            d = 300 mm         d = 250 mm
                                                         L = 2,000 m           L = 1,500 m        L = 1,000 m
                    Figure 5.19 Water System for Problem 5.8.                                      C
                                                                                       d = 300 mm
                                                                                       L = 3,640 m
                                                     Water  A                   B             D
                                                    reservoir      d AB             d = 300 mm
                                                                   L = 10,000 m     L = 2,500 m
                                                                                                        E   Water
                                                                                              d = 400 mm   reservoir
                                                                                              L = 11,760
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