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GENERAL40564
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Last modified
8/24/2016 7:59:44 PM
Creation date
11/23/2007 10:44:59 AM
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Template:
DRMS Permit Index
Permit No
M1989065
IBM Index Class Name
General Documents
Doc Name
PRE MINING CONDITIONS
Media Type
D
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<br /> <br />a~g's equation is • A culvert or bridge can act as a reservoir outlet if <br />there is significant storage behind it. The <br />1.49 r~ s~ (Eq ~~ procedures in TR-55 can be used to determine the <br />V = peak flow upstream of the culvert. Detailed <br />n storage routing procedures should be used to <br />determine the outflow through the culvert, <br />average velocity (fUs), <br />=hydraulic radius (ft,) and is equal to s/pw, <br />= cross sectional flow area (ft~, <br />pW =wetted perimeter (ft), <br />=slope of the hydraulic grade line (channel <br />slope, fUft), and <br />n = Manning's roughness croefficient for open <br />channel flow. <br />i~ng's n values for open channel flow ran be <br />otained from standard textbooks such as Chow <br />;~or Linsley et al. (19821. After average velocity <br />puted using equation 34, Tt for the channel <br />agment can be estimated using equation 3.1. <br />tervoirs or lakes <br />.:mes it is necessary to estimate the velocity of <br />I through a reservoir or lake at the outlet of a <br />watershed. This Lravel time is normally very small <br />can be assumed as zero. <br />~itations <br />. Manning's kinematic solution should not be used <br />r sheet flow longer than 300 feet. Equation 33 <br />as developed for use with the four standard <br />rainfall intensity-duration relationships. <br />n watersheds with storm sewers, carefully <br />dentify the appropriate hydraulic flow path to <br />estimate T~. Storm sewers generally handle only a <br />mall portion of a lazge event. The nest of the <br />ak flow travels by streets, lawns, and so on, to <br />the outlet. Consult a standard hydraulics textbook <br />determine average velocity in pipes for either <br />~ressure or nonpressure flow. <br />The minimum T~ used in TR-55 is 0.1 hour. <br />e <br />Example 3-1 <br />The sketch below shows a watershed in Dyer <br />County, northwestern Tennessee. The problem is to <br />compute T~ at the outlet of the watershed (point D). <br />The 2•year 24fiour rainfall depth is 3.6 inches. All <br />three types of flow occur from the hydraulically most <br />distant point (A) to the point of interest (D). To <br />compute Tc, fast determine Tc for each segment <br />from the following information: <br />Segment AB: Sheet flow; dense grass; slope (s) _ <br />0.01 ft/ft; and length (L) = 100 ft. <br />Segment BC: Shallow concentrated flow; unpaved; <br />s = 0.01 ft~ft; and L = 1400 ft. <br />Segment CD; Channel flow; Manning's n = .05; <br />flow area (a) = 27 ftz; wetted <br />perimeter (pW) =282 ft; s = 0.005 <br />ftlft; and L =7300 ft. <br />See figure 3.2 for the computations made on <br />worksheet 3. <br />(210-VI•TR-55, Second Ed., Jcme 19867 <br /> <br />
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