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<br />6 <br /> <br />TECHNIQUES OF WATER-RE80URCE8 INVESTIGATIONS <br /> <br />Variable Discharge <br /> <br />Sometimes the best possible reach might have <br />variable discharge, such as when a tributary <br />enters within the reach, or when water leaves <br />through a break in a levee along th8 bank. It <br />is necessary first to compute independently the <br />discharge added or diverted, such as by a slope- <br />area measurement for the tributary How, or by <br />computing the How over the levee embankment. <br />The table at the bottom of the computation <br />form (fig. 7) can then be used to compute the <br />discharge as follows: <br /> <br />1. Assume a discharge Q, in section 1, and use <br />it to compute the upstream velocity head. <br />2. Add Q. and Q. (HllW in the tributary or <br />diversion) to obtain Q., and use this to <br />compute the downstream velocity head. <br />3. The computed Q should be the average of <br />Q. and Q.; if not, assum8 a new Q. and <br />recompute. <br /> <br />Evaluation of Results <br /> <br />The resulting discharge should be examined <br />and e,'aluated on the basis of the intrinsic merits <br />of the computation. If the state of How changes <br />from tranquil (F<l) to rapid (F>1) or vice <br />versa, there is cause for further examintJ.tion of <br />the base data. A change from rapid to tranquil <br />How indicates the possibility of the presence of <br />a hydraulic jump, with its uncertain energy <br />losses, Such a reach would be suspect. A <br />change from tranquil to rapid How might in- <br />dicate a sharp contraction within the reach, <br />with attendant contraction losses which have <br />not been evaluated, or might indicate the <br />pres8nce of "free fall," caused by a series of <br />ri1Iles, which means a discontinuous water- <br />surface slope not related to the discharge as in <br />the Manning formula. Examination of the <br /> <br />high-water profiles might show sharp drops <br />which bear out either of the two latter possi- <br />bilities, and the computed discharge would then <br />be known to be at fault. On the other hand. a <br />gradual transition from tranquil to rapid How <br />is possible; a continuous water-surface profile <br />would bear this out, in which case the discharge <br />computations may be accepted as valid. <br />The consistency of results from separate sub- <br />reaches is some indication of the reliability of <br />the answer. If the spread in discharges exceeds <br />25 percent, the results would be classified as <br />poor. <br />Adequacy of the high-water marks, amount <br />of fall, presence of bends in the reach, and the <br />magnitude of the velocity head in relation to <br />the fall are other factors which should <br />be examined in rating the accuracy of the <br />measurement. <br /> <br />e <br /> <br />Example <br /> <br />The computation sheets for a slope-area <br />measurement of the Hood of February 21, 1956, <br />on Snake Creek near Connell, Wash., are shown <br />on figures 2-7. This example illustrates the <br />sheets used in plotting and computations, and <br />how the results of a slope-area measurement <br />should be presented. A study of this example <br />will further clarify the entire procedure used in <br />making this type of measurement. <br /> <br />e <br /> <br />Selected References <br /> <br />Benson, M. A" and Dalrymple, Tate, 1967, General <br />field and office procedures for indirect discharge <br />measurements: U.S. Geo!. Survey Techniques <br />Water~Resource8 Inv., Book 3, Chap. Al (in <br />press) . <br />Chow, V. T. , 1959, Open-channel hydraulics: New <br />York, McGraw-Hill Book Co. <br />Houk, I. K, 1918, Calculation of flow of water in open <br />channels: Miami Conservancy Dist., Dayton, <br />Ohio, pt. 4. <br /> <br />e <br />