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the start of the storm. This allows for a small amount of temporary storage at each check <br />dam. <br />By repetitively modeling this case, and gradually increasing the contributory drainage <br />area for each structure, the downstream channel flows and velocities likewise increase. <br />As the total drainage area becomes too large, the flow velocities exceed the <br />recommended limit for the unvegetated, erosive channel. In this case, where a channel <br />slope of 10% is used, the series of 10 identical structures can successfully detain runoff <br />from 100 acres before the limiting downstream flow velocity in the lower channel is <br />exceeded. This is equivalent to each check dam treating about 10 acres of drainage. <br />A similar analysis based on a curve number of 72 has also been prepared and is included <br />as Appendix E. This would be representative of the entire watershed consisting of 2 year <br />reclamation. With all other values unchanged, the ten structures can handle 356 acres <br />versus 100 acres in the prior analysis. This is equivalent to each check dam treating <br />about 36 acres of drainage. This demonstrates that the need for a large number of check <br />dams quickly decreases as the reclamation within the watershed becomes more mature. <br />Thus, mature reclamation requires significantly fewer check dams for the same <br />watershed. <br />A similar analysis based on a curve number of 78 and channel slope of 15% was also <br />modeled and is presented as Appendix F. As noted previously, the storage capacity of <br />check dams is only about 57 percent of a similar check dam in a 10% channel. With all <br />other values unchanged, the ten ponds can handle 75 acres, equivalent to each check <br />dam treating about 7.5 acres of drainage. This demonstrates that as the channel slope <br />increases, the need for a larger number of check dams quickly increases. <br />Using this same method, all possible combinations of 5%, 10%, 15%, 20%, and 25% <br />channel slopes under four curve number conditions (67, 72, 78, and 83) were similarly <br />modeled in SEDCAD. Table 2 presents the results of this, were the maximum number of <br />acres per check dam is identified. <br />Table 2, Results of String of Pearls Model showing acres per check dam at various curve <br />numbers and channel slopes <br />This same data is also presented graphically in two different formats. Figures 6a, 6b, 6c, <br />and 6d provide a recommended minimum number of check dams based on the channel <br />slope and drainage area. Notice the linear nature of these figures. Also notice that for <br />k. <br />J <br />Ie <br />This same data is also presented graphically in two different formats. Figures 6a, 6b, 6c, <br />and 6d provide a recommended minimum number of check dams based on the channel <br />slope and drainage area. Notice the linear nature of these figures. Also notice that for <br />