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Erosion and Sediment Pollution Control Program Manual.pdf

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EXAMPLE: Calculate the anticipated discharge velocity for a 24” diameter circular concrete pipe with a<br />

0.5% slope <strong>and</strong> a design discharge of 12.7 cfs.<br />

Full-Flow Discharge<br />

Full-Flow Velocity<br />

Q<br />

f<br />

Q f<br />

0.464<br />

(2)<br />

0.015<br />

8/3<br />

(0.005)<br />

30.93 x6.35<br />

x0.07<br />

13.7 cfs<br />

3.14 ft<br />

Ratio of Part-Full to Full-Flow Discharge:<br />

V<br />

f<br />

d / D<br />

2<br />

12.<br />

7<br />

13.<br />

7<br />

From Figure 9.1, the Velocity ratio is 1.13<br />

V d<br />

4.<br />

4<br />

4.4 fps<br />

. 93<br />

fps x 1.<br />

13<br />

5.<br />

0<br />

363-2134-008 / March 31, 2012 / Page 230<br />

1/2<br />

13.7 cfs<br />

The downstream channel lining should be able to withst<strong>and</strong> a velocity of 5.0 fps.<br />

For pipes with slopes equal to or greater than 0.05 ft/ft, Manning’s equation should be used.<br />

The velocity is calculated for full flow conditions even though the pipe is typically flowing only partially<br />

full. Partial flows will be very close to the full flow velocity for depths of flow between 30 percent <strong>and</strong><br />

100 percent of the pipe diameter in steep slope conditions. Manning’s equation for full pipe flow is as<br />

follows:<br />

V<br />

1.486<br />

n<br />

fps<br />

D<br />

4<br />

where: V = Velocity in fps<br />

D = Pipe diameter in feet<br />

S = Pipe slope in ft/ft<br />

Example: For a 24-inch diameter CMP pipe at a 10% slope.<br />

V<br />

1.486<br />

.024<br />

2<br />

4<br />

2<br />

3<br />

2<br />

3<br />

S<br />

0.10<br />

V = 61.9 X 0.63 X 0.32 = 12.5 fps<br />

For pipes with high anticipated velocities (>13.0 FPS), drop structures or other energy reducing<br />

structures are recommended to reduce velocity prior to discharge.

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