CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
2.1 Hydrologic Design Policies ................................. 2-1
2.1.1 Factors Affecting Flood Runoff................... 2-1
2.1.2 Hydrologic Method ..................................... 2-2
2.1.3 Storm Water Conveyance Design Policy ... 2-2
2.1.4 HEC-1 Limitations ...................................... 2-2
2.2 Hydrologic Analysis Procedure Flowchart ........... 2-3
2.2.1 Purpose and Use ....................................... 2-3
2.2.2 Design Flowchart ....................................... 2-4
2.3 Design Frequency .............................................. 2-5
2.3.1 Design Frequencies ................................... 2-5
2.3.2 Rainfall Intensity ........................................ 2-5
2.4 Rational Method ................................................. 2-6
2.4.1 Introduction ................................................ 2-6
2.4.2 Runoff Equation ......................................... 2-6
2.4.3 Time of Concentration ............................... 2-7
2.4.4 Rainfall Intensity ........................................ 2-8
2.4.5 Runoff Coefficient ...................................... 2-8

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
2.4.6 Composite Coefficients .............................. 2-9
2.5 Example Problem - Rational Method .................. 2-9
2.6 NRCS Unit Hydrograph .................................... 2-10
2.6.1 Introduction .............................................. 2-10
2.6.2 Equations and Concepts .......................... 2-11
2.6.3 Runoff Factor ........................................... 2-16
2.6.4 Modifications for Developed Conditions ... 2-17
2.6.5 Travel Time Estimation ............................ 2-19
2.6.5.1 Travel Time .................................. 2-19
2.6.5.2 Time of Concentration .................. 2-19
2.6.5.3 Sheet Flow ................................... 2-19
2.6.5.4 Shallow Concentrated Flow .......... 2-21
2.6.5.5 Channelized Flow ........................ 2-22
2.6.5.6 Reservoirs and Lakes .................. 2-22
2.6.5.7 Limitations .................................... 2-22
Appendix 2A Impervious Area Calculations ............ 2-23
Appendix 2B Accumulated Precipitation Data ......... 2-26

CHAPTER 2 HYDROLOGY
2.1.1 Factors Affecting Flood Runoff
For all hydrologic analysis, the following factors shall be evaluated and included when they will have a significant effect on the final results.
Drainage Basin Characteristics
Size
Shape
Slope
Ground Cover
Land Use (Existing Conditions, Existing Zoning)
Geology
Soil Types
Surface Infiltration
Ponding and Storage
Watershed Development Potential (Future Land Use Plans)
Other Characteristics
Stream Channel Characteristics
Geometry and Configuration
Natural Controls
Artificial Controls
Channel Modifications
Aggradation – Degradation
Debris
Hydraulic roughness (Manning’s n )
Slope
Other Characteristics
Flood Plain Characteristics
Slope
Vegetation
Alignment
Storage
Location of Structures
Obstructions to Flow
Other Characteristics
Meteorological Characteristics
Precipitation Amounts
Time Rate of Precipitation
Historical Flood Heights
Storm Frequency Events
Other Characteristics
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
2.1.2 Hydrologic Method
Many hydrologic methods are available. Recommended methods and the circumstances for their use are listed in Table 2-1. The recommended methods have been selected for use in the
Charlotte-Mecklenburg area based on several considerations, including:
•
Verification of their accuracy in duplicating local hydrological estimates of a range of design storms
•
Availability of equations, nomographs, and computer programs for the methods
•
Use and familiarity with the methods by local governments and consulting engineers
Table 2-1
Recommended Hydrologic Methods
Method Size Limitations
1
Rational 0 – 200 Acres
(see Section 2.4)
Comments
Method can be used for estimating peak flows and the design of small sub-division type storm drainage systems.
NRCS Method (TR-55) 0 – 2,000 Acres
(see Section 2.6)
Method can be used for estimating peak flows from developed areas.
HEC-1/HEC–HMS None Method can be used for estimating peak flows and hydrographs. Application of HEC-1 is limited by a maximum of 2,000 ordinates in the hydrograph, and of the particular hydrograph generation technique
(NRCS Unit Hydrograph, Kinematic Wave, etc.) including the minimum time step interval expressed in the HEC-1 manual. Also, see section 2.1.4
1
Size limitations refers to the sub-watershed size to the point where storm water management facility
(i.e., culvert, inlet) is located
In using these methods, the procedures outlined in this chapter should be followed.
If other methods are used, they must first be calibrated to local conditions and tested for accuracy and reliability by the user. Third party computer software not identified in this table must be independently verified and calibrated to the recommended methods by the professional prior to its use. If other software is used, it will be compared to HEC-1/HEC-HMS to make sure it reproduces equivalent results. In addition to verifying results, complete source documentation for the software must be submitted for approval.
2.1.3 Storm Water Conveyance Design Policy
All storm water conveyances shall be designed based on fully developed land use conditions as shown on current County and City Land Use Plans and Zoning Maps or existing land use, whichever generates the higher runoff rate.
2.1.4 HEC-1 Limitations
The following are limitations of the HEC-1 model hydrograph generation routine using the NRCS unit dimensionless hydrograph. In addition to the items in the list, the user of the HEC-1 model
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CHAPTER 2 HYDROLOGY must be knowledgeable of the limitations of the hydrologic and hydraulic methodologies which are being applied by the model.
•
The computation interval must not be significantly less than the minimum rainfall increment on the “PH” record, otherwise a portion of the rainfall is lost because the program cannot perform the logarithmic interpolation necessary for the development of the complete hyetograph. Standard HEC-1 model input uses a 5-minute “worst” precipitation increment. Therefore, the model may not be used with a computation interval less than 5 minutes unless the rainfall hyetograph is input with “PC” or “PI” records. The computation interval, when multiplied by the number of hydrograph ordinates, must also be greater than the storm duration which is planned to be studied (6 hour, 24 hour, etc.). Not having the program set to allow the storm to run causes hydrographs to be inappropriately peaked due to the lack of necessary time to fit in the needed runoff hydrograph.
•
The NRCS unit dimensionless hydrograph may not be used when the computation interval is greater than 0.29 times the lag time of the watershed. This limitation translates into a minimum time of concentration of 5.75 minutes which typically occurs in watersheds of 3 acres or less. The result of exceeding this limitation is that the resulting hydrograph may underestimate the peak flow by computing the peak flow values on either side of the peak of the hydrograph. However, the volume under the resulting hydrograph is correct and all volume computation such as detention storage is correct.
2.2.1 Purpose and Use
The purpose of the hydrologic analysis procedure flowchart is to show the steps or elements which need to be completed for the hydrologic analysis, and the different designs that will use the hydrologic estimates.
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
2.2.2 Design Flowchart
Office inspection or review of site
Site data acquisition
Hydrographs
Field inspection of site
Obtain available hydrologic data
Evaluate environmental aspects
Select hydrologic procedure(s)
Determine design recurrence interval
Estimate flood frequency relationships
Peak discharges
Storage Design
Chapter 6
Channel Design
Chapter 3
Culvert Design
Chapter 5
Culvert Design
Chapter 5
Gutter and Inlet
Chapter 4
Channel Design
Chapter 3
Energy Dissipation
Chapter 7
Field check results & resolve differences
Document results
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CHAPTER 2 HYDROLOGY
2.3.1 Design Frequencies
Description
Storm system pipes
Ditch systems
Culverts/Cross-drain (subdivision streets)
Culverts/Cross-drain (thoroughfare roads)
Culverts (over regulated floodways)
Culverts/Cross-drain (primary access streets)
Usable and functionable part of structure or building
(as defined in the Subdivision Ordinance)
Design Storm
10 year
10 year
25 year
50 year
100 year
No overtopping in 100 year
100 year + 1 foot
2.3.2 Rainfall Intensity
The following rainfall intensities (Table 2-2) shall be used for all hydrologic analysis.
Table 2-2
Rainfall Intensities - Charlotte, North Carolina
Time
Hours Minutes 2
1
2
3
6
12
24
0
18
19
20
21
22
23
24
5
6
7
8
9
10
15
16
17
25
26
27
28
29
30
40
50
2.54
2.48
2.43
2.38
2.33
2.28
1.90
1.64
60
120
180
1.45
0.88
0.65
360
720
0.38
0.22
1440 0.13
5.03
4.78
4.55
4.34
4.16
3.99
3.33
3.23
3.13
3.04
2.96
2.88
2.80
2.73
2.66
2.60
P
24
(inches – in.) 3.12
Recurrence interval (years)
5 10 25 50
3.37
3.30
3.23
3.17
3.11
3.05
2.57
2.23
1.98
1.21
0.90
0.53
0.31
0.18
3.99
3.89
3.79
3.70
3.61
3.53
3.45
6.30
6.02
5.76
5.53
5.32
5.12
4.35
4.22
4.10
3.96
3.88
3.81
3.73
3.66
3.60
3.05
2.66
2.36
1.45
1.07
0.62
0.36
0.20
4.65
4.53
4.43
4.32
4.23
4.14
4.05
7.03
6.75
6.49
6.26
6.04
5.84
5.03
4.89
4.77
4.63
4.54
4.45
4.36
4.28
4.20
3.56
3.10
2.76
1.70
1.25
0.73
0.42
0.24
5.43
5.30
5.17
5.05
4.94
4.83
4.73
8.21
7.89
7.59
7.31
7.06
6.83
5.87
5.72
5.57
5.10
5.00
4.90
4.81
4.72
4.64
3.93
3.43
3.05
1.89
1.40
0.82
0.47
0.27
5.97
5.83
5.69
5.56
5.44
5.32
5.21
9.00
8.65
8.32
8.03
7.75
7.50
6.46
6.29
6.13
4.32 4.80 5.76
100
5.61
5.50
5.39
5.29
5.19
5.09
4.32
3.76
3.34
2.06
1.52
0.89
0.51
0.29
6.57
6.41
6.26
6.12
5.98
5.85
5.73
9.92
9.53
9.17
8.84
8.54
8.26
7.11
6.92
6.74
6.48 6.96
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Table 2-2
Rainfall Intensities - Charlotte, North Carolina (continued)
IDF variables for equation:
Intensity (I) = a
(t + b) n t = duration of rainfall (minutes - min)
(2.1)
I = intensity (inches/hour - in/hr) a, b, n = storm fitting parameters a b n
44.7516
10
0.8070
12
61.3997
0.8035
83.3331
15
0.8256
97.3148
15
0.8254
104.2990
15
0.8179
116.4790
15
0.8223
2.4.1 Introduction
When using the rational method some precautions should be considered.
•
In determining the C value (land use) for the drainage area, hydrologic analysis should take into account future land use changes. Drainage facilities shall be designed for future land use conditions as specified in the County and City Land Use Plans and Zoning Maps
(or existing land use, whichever generates the higher runoff rate).
•
Since the rational method uses a composite C value for the entire drainage area, if the distribution of land uses within the drainage basin will affect the results of hydrologic analysis, then the basin should be divided into two or more sub-drainage basins for analysis.
•
The charts, graphs, and tables included in this section are given to assist the engineer in applying the rational method. The engineer should use good engineering judgment in applying these design aids and should make appropriate adjustments when specific site characteristics dictate that these adjustments are appropriate.
2.4.2 Runoff Equation
The rational formula estimates the peak rate of runoff at any location in a watershed as a function of the drainage area, runoff coefficient, frequency factor, and mean rainfall intensity for a duration equal to the time of concentration (the time required for water to flow from the most remote point of the basin to the location being analyzed). The rational formula is expressed as follows:
(2.2) Q = C f
CIA
Where: Q = maximum rate of runoff (cubic feet/second - cfs)
C = runoff coefficient representing a ratio of runoff to rainfall
I = average rainfall intensity for a duration equal to the time of
concentration (in/hr)
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CHAPTER 2 HYDROLOGY
A = drainage area contributing to the design point location (acres)
C f
= frequency factor
The C f
values that can be used are listed in Table 2-3. The product of C f
multiplied by C shall not exceed 1.0.
Table 2-3
Frequency Factors for Rational Formula
Recurrence Interval (years)
2
10
25
50
100
C f
1
1
1.1
1.2
1.25
2.4.3 Time of Concentration
Use of the rational formula requires the time of concentration (t c
) for each design point within the drainage basin. The duration of rainfall is then set equal to the time of concentration and is used to estimate the design average rainfall intensity (I) from Table 2-2. The time of concentration is interpreted as the longest time of flow from points on the watershed ridge to the point of interest.
The most common method for determining time of concentration is outlined in section 2.6.5.
Although not commonly used, the Kirpich Equation is an acceptable method for calculating time of concentration. t c
= 0.0078 x L
0.77
S
0.385
(2.3)
Where: t c
= Time of Concentration (min)
L = Longest hydraulic flow length (foot - ft)
S = Surface slope (foot/foot - ft/ft)
This formula can be used to estimate the time of concentration for basins with well defined channels, for overland flow on grassed, concrete or asphalt surfaces, and for concrete channels.
In the case where the flow is overland on grassed surfaces, multiply t c
by 2. For overland flow over concrete/asphalt surfaces or concrete channels, multiply the t c
by 0.4 and 0.2, respectively.
Within the City of Charlotte, the Kirpich Equation can be used in the design of storm water conveyance systems. The Kirpich Equation cannot be used to design storm water control measures where a comparison of pre-development and post-development hydrology is necessary.
For each drainage area, flow length is determined from the inlet to the most hydrologically remote point in the tributary area. From a topographic map, the average slope is determined for the same distance. Other formulas or charts may be used to calculate overland flow time if
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL approved by the City/County Engineering Departments. Note: time of concentration cannot be less than 5 minutes.
A common error should be avoided when calculating t c
. In some cases runoff from a portion of the drainage area which is highly impervious may result in a greater peak discharge than would occur if the entire area were considered. In these cases, adjustments can be made to the drainage area by disregarding those areas where flow time is too slow to add to the peak discharge.
2.4.4 Rainfall Intensity
The rainfall intensity (I) is the average rainfall rate in inches/hour for a duration equal to the time of concentration for a selected return period. Once a particular return period has been selected for design and a time of concentration calculated for the drainage area, the rainfall intensity can be determined from Rainfall-Intensity-Duration data given in Table 2-2. Straight-line interpolation can be used to obtain rainfall intensity values for storm durations between the values given in
Table 2-2.
2.4.5 Runoff Coefficient
The runoff coefficient (C) is the variable of the rational method least susceptible to precise determination and requires judgment and understanding on the part of the design engineer. While engineering judgment will always be required in the selection of runoff coefficients, typical coefficients represent the integrated effects of many drainage basin parameters. Table 2-4 gives the recommended runoff coefficients for the Rational Method.
Table 2-4
Recommended Runoff Coefficient Values
Description of Area
Lawns
Wooded
Streets
Gravel Areas
Drives, walks, roofs
Bare soils
Runoff Coefficient (C)
0.30
0.25
0.95
0.55
0.95
0.45
Residential (including streets):
Single-Family (Lot < 20,000 square feet - SF)
Single-Family (Lot > 20,000 square feet - SF)
Multi-family, Attached
0.60
0.50
0.70
Industrial:
Light areas
Heavy areas
Office Parks
Shopping Centers
0.70
0.80
0.75
0.80
Note : The above runoff coefficients are valid for 2-year to 10-year storm frequencies only. Coefficients must be accompanied with a C f
factor when used for less frequent, higher intensity storms.
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CHAPTER 2 HYDROLOGY
2.4.6 Composite Coefficients
It is often desirable to develop a composite runoff coefficient based on the percentage of different types of surfaces in the drainage areas. Composites can be made with the values from Table 2-4 by using percentages of different land uses. The composite procedure can be applied to an entire drainage area or to typical “sample” blocks as a guide to selection of reasonable values of the coefficient for an entire area.
It should be remembered that the rational method assumes that all land uses within a drainage area are uniformly distributed throughout the area. If it is important to locate a specific land use within the drainage area then another hydrologic method should be used where hydrographs can be generated and routed through the drainage area.
Introduction
Following is an example problem which illustrates the application of the Rational Method to estimate peak discharges.
Problem
Preliminary estimates of the maximum rate of runoff are needed at the inlet to a culvert for a 25year and 100-year return period.
Site Data
From a topographic map field survey, the area of the drainage basin upstream from the point in question is found to be 18 acres. In addition the following data were measured:
Flow Path
Average slope = 2.0%
Length of flow in well defined channel = 1,000 ft
Land Use
From existing land use maps, land use for the drainage basin was estimated to be:
Single Family (< 20,000 SF)
Light Industrial
80%
20%
Time of Concentration
Since this problem involves determining the flows for a storm water conveyance system, utilization of the conservative and simplistic Kirpich method may be appropriate:
Using Equation 2.3 with a flow length of 1,000 ft and slope of 2.0% t c
= 0.0078 x 1,000
0.02
0.77
0.385
= 7.2 minutes
Rainfall Intensity
From Table 2-2, with a duration equal to 7.2 minutes, the intensity can be selected by interpolation.
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
I
25
(25-year return period) = 7.53 in/hr
I
100
(100-year return period) = 9.10 in/hr
Runoff Coefficient
A weighted runoff coefficient (C) for the total drainage area is determined in the following table by utilizing the values from Table 2-4.
Land Use
Residential
(Single-Family, < 20,000 SF)
(1)
Percent
Of Total
.80
(2)
Runoff
Land Area Coefficient Coefficient*
.60
(3)
Weighted
Runoff
.48
Light Industrial .20 .70 .14
Total Weighted Runoff Coefficient .62
* Column 3 equals column 1 multiplied by column 2.
Peak Runoff
From the rational method equation 2.2:
Q
25
= C f
CIA = 1.1 x .62 x 7.53 in/hr x 18 acres = 92.4 cfs
Q
100
= C f
CIA = 1.25 x .62 x 9.10 in/hr x 18 acres = 126.9 cfs
These are the estimates of peak runoff for a 25-yr and 100-yr design storm for the given basin.
2.6.1 Introduction
The Natural Resources Conservation Service (NRCS) hydrologic method requires basic data similar to the Rational Method; drainage area, a runoff factor, time of concentration, and rainfall. The NRCS approach; however, is more sophisticated in that it also considers the time distribution of the rainfall, the initial rainfall losses to interception and depression storage, and an infiltration rate that decreases during the course of a storm. Details of the methodology can be found in the NRCS National Engineering Handbook, Section 4 .
The NRCS method includes the following basic steps:
1.
Determination of a composite curve number which represents and considers different land uses within the drainage area.
2.
Calculation of time of concentration to the design point location.
3.
Using the Type II rainfall distribution or the balanced storm distribution and peaking factor 484, total and excess rainfall amounts are determined.
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CHAPTER 2 HYDROLOGY
4.
Using the unit hydrograph approach, triangular and composite hydrographs are developed for the drainage area.
2.6.2 Equations and Concepts
The following discussion outlines the equation and basic concepts utilized in the NRCS method.
Drainage Area —the drainage area of a watershed is determined from topographic maps and field surveys. For large drainage areas it might be necessary to divide the area into subdrainage areas to account for major land use changes, obtain analysis results at different points within drainage area, and route flows to design study points of interest.
Rainfall —The NRCS method applicable to the Charlotte-Mecklenburg area is based on a storm event which has a Type II time distribution. For example, the one-year 24-hour storm event is based on the distribution shown in Figure 2-1. Tables 2-5 through 2-10 show a center weighted balanced distribution for various 6-hour storm events to be used for the
Charlotte-Mecklenburg area.
Rainfall Runoff Equation —A relationship between accumulated rainfall and accumulated runoff was derived by NRCS from experimental plots for numerous soils and vegetative cover conditions. The following NRCS runoff equation is used to estimate direct runoff from 24-hour or 1-day storm rainfall. The equation is:
Q = (P – I a
)
2
(P – I a
) + S
(2.4)
Where: Q = accumulated direct runoff (inches)
P = accumulated rainfall or potential maximum runoff (inches)
I a
= initial abstraction including surface storage, interception, and infiltration prior to runoff (inches)
S = potential maximum soil retention (inches)
The empirical relationship used in the NRCS runoff equation for estimating I a
is :
I a
= 0.2S (2.5)
Substituting 0.2S for I a
in equation 2.4, the NRCS rainfall-runoff equation becomes:
Q = (P – 0.2S)
2
(P + 0.8S)
(2.6)
Where: S = (1,000/CN) – 10
CN = NRCS curve number (see section 2.6.3)
Figure 2-2 shows a graphical solution of this equation which enables the precipitation excess from a storm to be obtained if the total rainfall and watershed curve number are known. For example, 4.1 inches of direct runoff would result if 5.8 inches of rainfall occurs on a watershed with a curve number of 85.
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Figure 2-1 NRCS (SCS) Type II Rainfall Distribution
Source: http://www.seda-cog.org/union/lib/union/appendix_p_-_stormwater_tables_calculations,_cns.pdf
2-12
Figure 2-2 Solution of Runoff Equation
Source: ftp://ftp.wcc.nrcs.usda.gov/downloads/hydrology_hydraulics/tr55/tr55.pdf

CHAPTER 2 HYDROLOGY
Table 2-5
1-Year, 24-hour Precipitation Data
1-Year, 24-Hour Storm Event, 6-Minute Time Increment
IN 6
PB 2.58
PI .0000 .0010 .0010 .0010 .0011 .0010 .0011 .0010 .0011 .0011
PI .0011 .0011 .0011 .0011 .0012 .0011 .0012 .0011 .0012 .0012
PI .0012 .0012 .0012 .0013 .0012 .0012 .0013 .0012 .0013 .0013
PI .0013 .0013 .0013 .0013 .0014 .0013 .0014 .0014 .0013 .0014
PI .0014 .0014 .0014 .0015 .0015 .0015 .0015 .0015 .0015 .0016
PI .0016 .0016 .0016 .0017 .0017 .0016 .0018 .0017 .0017 .0018
PI .0018 .0018 .0018 .0019 .0019 .0018 .0020 .0019 .0019 .0020
PI .0020 .0020 .0020 .0021 .0021 .0021 .0021 .0021 .0021 .0022
PI .0022 .0022 .0024 .0024 .0026 .0026 .0028 .0029 .0029 .0030
PI .0032 .0032 .0032 .0032 .0032 .0032 .0033 .0034 .0036 .0038
PI .0039 .0041 .0044 .0046 .0048 .0051 .0054 .0058 .0062 .0066
PI .0070 .0077 .0086 .0096 .0106 .0115 .0238 .0476 .0764 .1371
PI .0951 .0190 .0166 .0144 .0122 .0098 .0084 .0080 .0074 .0068
PI .0064 .0060 .0056 .0054 .0052 .0048 .0046 .0044 .0042 .0040
PI .0038 .0037 .0036 .0035 .0034 .0034 .0033 .0033 .0032 .0031
PI .0030 .0030 .0029 .0028 .0027 .0027 .0026 .0026 .0025 .0024
PI .0023 .0023 .0022 .0023 .0022 .0022 .0022 .0021 .0021 .0021
PI .0021 .0020 .0020 .0020 .0019 .0020 .0019 .0019 .0018 .0018
PI .0018 .0018 .0017 .0018 .0017 .0017 .0016 .0017 .0016 .0016
PI .0015 .0016 .0015 .0015 .0015 .0014 .0014 .0014 .0013 .0014
PI .0013 .0013 .0013 .0013 .0013 .0012 .0013 .0013 .0012 .0013
PI .0012 .0013 .0012 .0013 .0012 .0012 .0013 .0012 .0012 .0012
PI .0012 .0012 .0012 .0012 .0012 .0011 .0012 .0012 .0011 .0012
PI .0011 .0012 .0011 .0012 .0011 .0011 .0012 .0011 .0011 .0011
PI .0011 .0000
Table 2-6
2-Year Precipitation Data
PI
PI
PI
PI
PI
PI
PI
PI
Time Interval
2-year, 6-Hour Balanced Storm Rainfall Distribution
5 min
Rainfall depth (in) 0.42
15 min
0.83
1 hour
1.45
2 hour
1.76
3 hour
1.95
6 hour
2.28
2-Year, 6-Hour Storm Event, 5-Minute Time Increment
.000 .007 .007 .008 .008 .008 .008 .009 .009 .009
.009 .009 .010 .010 .010 .011 .011 .011 .012 .012
.014 .015 .016 .017 .018 .021 .022 .024 .026 .028
.031 .044 .050 .058 .089 .115 .242 .420 .168 .100
.064 ,054 .047 .033 .029 .027 .025 .023 .021 .018
.017 .016 .016 .015 .014 .012 .012 .011 .011 .010
.010 .009 .009 .009 .009 .008 .008 .008 .008 .008
.007 .007 .007 .000
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CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Table 2-7
10-Year Precipitation Data
PI
PI
PI
PI
PI
PI
PI
PI
Time Interval
10-Year, 6-Hour Balanced Storm Rainfall Distribution
5 min
Rainfall depth (in) 0.59
15 min
1.26
1 hour
2.36
2 hour
2.90
3 hour
3.21
6 hour
3.72
10-Year, 6-Hour Storm Event, 5-Minute Time Increment
.000 .011 .011 .011 .012 .012 .012 .013 .013 .013
.014 .014 .015 .015 .016 .016 .017 .018 .018 .023
.024 .025 .026 .027 .029 .036 .039 .042 .045 .049
.054 .079 .089 .103 .161 .201 .395 .590 .275 .177
.112 .095 .084 .057 .051 .047 .043 .040 .038 .030
.028 .027 .025 .024 .023 .019 .018 .017 .017 .016
.016 .015 .015 .014 .014 .013 .013 .012 .012 .012
.011 .011 .011 .000
Table 2-8
25-Year Precipitation Data
PI
PI
PI
PI
PI
PI
PI
PI
Time Interval
25-Year, 6-Hour Balanced Storm Rainfall Distribution
5 min
Rainfall depth (in) 0.68
15 min
1.47
1 hour
2.76
2 hour
3.40
3 hour
3.75
6 hour
4.38
25-Year, 6-Hour Storm Event, 5-Minute Time Increment
.000 .014 .014 .015 .015 .015 .016 .016 .016 .017
.017 .018 .019 .019 .020 .020 .022 .022 .023 .026
.027 .028 .029 .031 .033 .043 .046 .049 .053 .058
.064 .093 .104 .120 .188 .234 .461 .680 .321 .207
.131 .112 .098 .067 .061 .056 .051 .048 .045 .034
.032 .030 .029 .027 .026 .023 .022 .021 .021 .020
.019 .019 .018 .017 .017 .017 .017 .016 .015 .015
.015 .014 .014 .000
2-14

CHAPTER 2 HYDROLOGY
Table 2-9
50-Year Precipitation Data
PI
PI
PI
PI
PI
PI
PI
PI
Time Interval
50-Year, 6-Hour Balanced Storm Rainfall Distribution
5 min
Rainfall depth (in) 0.75
15 min
1.62
1 hour
3.05
2 hour
3.78
3 hour
4.20
6 hour
4.92
50-Year, 6-Hour Storm Event, 5-minute Time Increment
.000 .016 .016 .016 .017 .018 .018 .019 .019 .019
.020 .020 .021 .022 .022 .023 .024 .025 .026 .031
.032 .034 .035 .037 .039 .050 .053 .056 .061 .066
.073 .103 .116 .134 .208 .259 .508 .750 .354 .229
.146 .124 .109 .077 .069 .063 .059 .055 .051 .040
.038 .036 .034 .033 .031 .026 .025 .024 .024 .023
.022 .021 .021 .020 .020 .019 .019 .018 .018 .017
.017 .016 .016 .000
PI
PI
PI
PI
PI
PI
PI
PI
Table 2-10
100-Year Precipitation Data
100-Year, 6-Hour Balanced Storm Rainfall Distribution
Time Interval 5 min
Rainfall depth (in) 0.83
15 min
1.77
1 hour
3.34
2 hour
4.12
3 hour
4.56
6 hour
5.34
100-Year, 6-Hour Storm Event, 5-Minute Time Increment
.000 .017 .017 .018 .018 .019 .020 .020 .020 .021
.022 .022 .023 .023 .024 .025 .026 .027 .028 .032
.034 .035 .037 .039 .041 .053 .056 .060 .065 .071
.078 .113 .126 .147 .226 .282 .555 .830 .386 .250
.160 .136 .119 .082 .074 .068 .063 .058 .055 .042
.040 .038 .036 .034 .033 .029 .027 .026 .025 .025
.024 .023 .022 .022 .021 .021 .020 .020 .019 .019
.018 .018 .017 .000
2-15

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
2.6.3 Runoff Factor
The principal physical watershed characteristics affecting the relationship between rainfall and runoff are land use, land cover, soil types and land slope. The NRCS uses a combination of soil conditions and land-use (ground cover) to assign a runoff factor to an area. These runoff factors, called runoff curve numbers (CN), indicate the runoff potential of an area. The higher the CN, the higher is the runoff potential.
Soil properties influence the relationship between runoff and rainfall since soils have differing rates of infiltration. Based on infiltration rates, the NRCS has divided soils into four hydrologic soil groups as follows:
Group A - Soils having a low runoff potential due to high infiltration rates. These soils consist primarily of deep, well drained sand and gravels.
Group B - Soils having a moderately low runoff potential due to moderate infiltration rates. These soils consist primarily of moderately deep to deep, moderately well to well drained soils with moderately fine to moderately coarse textures.
Group C - Soils having moderately high runoff potential due to slow infiltration rates. These soils consist primarily of soils in which a layer exists near the surface that impedes the downward movement of water of soils with moderately fine to fine texture.
Group D - Soils having a high runoff potential due to very slow infiltration rates.
These soils consist primarily of clays with high swelling potential, soils with permanently high water tables, soils with a claypan or clay layer at or near the surface, and shallow soils over nearly impervious parent material.
A list of soils for Charlotte and Mecklenburg County and their hydrologic classifications are presented in Table 2-11 below. Soil survey maps can be obtained from local NRCS offices.
Table 2-11
Hydrologic Soil Groups for Charlotte-Mecklenburg
Series
Name
Appling
Cecil
Davidson
Enon
Georgeville
Goldston
Helena
Iredell
Hydrologic
Group
B
B
B
C
B
C
C
D
Series
Name
Lignum
Mecklenburg
Monacan
Pacolet
Pits
Vance
Wilkes
Hydrologic
Group
C
C
C
B
D
C
C
Consideration should be given to the effects of soil compaction due to development on the natural hydrologic soil group. If heavy equipment can be expected to compact the soil during construction or if grading will mix the surface and subsurface soils, appropriate changes should be made in the soil group selected. Also, runoff curve numbers vary with
2-16

CHAPTER 2 HYDROLOGY the antecedent soil moisture conditions. Average antecedent soil moisture conditions (AMC
II) are recommended for all hydrologic analysis.
Table 2-12 gives recommended curve number values for a range of different land uses.
2.6.4 Modifications for Developed Conditions
Several factors, such as the percentage of impervious area and the means of conveying runoff from impervious areas to the drainage system, should be considered in computing
CN for developed areas. For example, consider whether the impervious areas connect directly to the drainage system, or to lawns or other pervious areas where infiltration can occur.
The curve number values given in Table 2-12 on the following page are based on directly connected impervious area. An impervious area is considered directly connected if runoff from it flows directly into the drainage system. It is also considered directly connected if runoff from it occurs as concentrated shallow flow that runs over a pervious area and then into a drainage system.
It is possible that curve number values from developed areas could be reduced by not directly connecting impervious surfaces to the drainage system. For a discussion of connected and unconnected impervious areas and their effect on curve number values see
Appendix A at the end of this chapter.
2-17

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Table 2-12
Runoff Curve Numbers
1
------------------------------Cover description --------------------------------
Cover type and hydrologic condition
Average percent impervious area
2/
Curve numbers for
-----hydrologic soil group-----
A B C D
Fully developed urban areas (vegetation established)
Open space (lawns, parks, golf courses, cemeteries, etc.)
3/
:
Poor condition (grass cover < 50%) ............................
Fair condition (grass cover 50% to 75%) ....................
Good condition (grass cover > 75%) ...........................
Impervious areas:
Paved parking lots, roofs, driveways, etc.
(excluding right-of-way) .....................................
Streets and roads:
Paved; curbs and storm sewers (excluding right-of-way) .......................................................
Paved; open ditches (including right-of-way) ....
Gravel (including right-of-way) ..........................
Dirt (including right-of-way) ..............................
Urban districts:
Commercial and business ............................................
Industrial .....................................................................
Residential districts by average lot size:
1/8 acre or less (town houses) .....................................
1/4 acre ........................................................................
1/3 acre ........................................................................
1/2 acre ........................................................................
1 acre ...........................................................................
2 acres .........................................................................
Agricultural Lands
Pasture, grassland or range (continuous for age for grazing)
4
Poor hydrologic condition ...........................................
Fair hydrologic condition ............................................
Good hydrologic condition .........................................
Woods
Poor hydrologic condition ...........................................
Fair hydrologic condition ............................................
Good hydrologic condition .........................................
Developing urban areas
Newly graded areas
(pervious areas only, no vegetation) ...........................
85
72
65
38
30
25
20
12
68
49 69 79 84
39 61 74 80
98
98
83 89 92 93
76 85 89 91
72
89
81
77
61
57
54
51
46
68
98
98
85
75
72
70
68
65
98
98
90
83
81
80
79
77
98
98
92
87
86
85
84
82
49 69 79 84
39 61 74 80
45
79
82
92
88
79
66
86
87
94
91
86
77
89
89
95
93
89
83
36 60 73 79
30 55 70 77
77 86 91 94
1 Average runoff condition, and Ia = 0.2S.
2 The average percent impervious area shown was used to develop the composite CN’s. Other assumptions are as follows: impervious areas area directly connected to the drainage system, impervious areas have a CN of 98, and pervious areas are considered equivalent to open space in good hydrologic condition.
3 CN’s shown are equivalent to those of pasture. Composite CN’s may be computed for other combinations of open space cover type.
4 Poor: Forest litter, small trees, and brush are destroyed by heavy grazing or regular burning.
Fair: Woods are grazed but not burned, and some forest litter covers the soil.
Good: Woods are protected from grazing, and litter and brush adequately cover the soil.
Source: 210-VI-TR-55, Second Edition, June 1986
2-18

CHAPTER 2 HYDROLOGY
2.6.5 Travel Time Estimation
Travel time (T t
) is the time it takes water to travel from one location to another within a watershed through the various components of the drainage system. Time of concentration
(t c
) is computed by summing all the travel times of consecutive components of the drainage conveyance system from the hydraulically most distant point of the watershed to the point of interest within the watershed.
Following is a discussion of related procedures and equations.
2.6.5.1 Travel Time
Water moves through a watershed as sheet flow, shallow concentrated flow, open channel, or some combination of these. The type that occurs is a function of the conveyance system and is best determined by field inspection.
Travel time is the ratio of flow length to flow velocity:
T t
= L x 0.0167
V
(2.7)
Where: T t
= travel time (min)
L = flow length (ft)
V = average velocity (feet/second - ft/s)
2.6.5.2 Time of Concentration
The time of concentration is the sum of T t
values for the various consecutive flow segments along the path extending from the hydraulically most distant point in the watershed to the point of interest. t c
= T t1
+ T t2
… T n
Where: t c
= time of concentration (hour - hr) n = number of flow segments
(2.8)
2.6.5.3 Sheet Flow
Sheet flow is flow over plane surfaces. It occurs in the headwater of streams. With sheet flow, the friction value (Manning’s n ) is an effective roughness coefficient that includes the effect of raindrop impact; drag over the plane surface; obstacles such as litter, crop ridges, and rocks; and erosion and transportation of sediment. These n values are for very shallow flow depths of about 0.1 foot or so. Also please note, when designing a drainage system, the sheet flow path is not necessarily the same before and after development and grading operations have been completed. Selecting sheet flow paths in excess of 100 feet in developed areas and 300 feet in undeveloped areas should be done only after careful consideration.
For sheet flow less than 300 feet in undeveloped areas and less than 100 ft in developed areas use Manning’s kinematic solution (Overton and Meadows 1976) to compute T t
:
T t
= 0.42 (nL)
0.8
(P
2
)
1/2
(S)
0.4
(2.9)
2-19

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Where: T t
= travel time (min) n = Manning’s roughness coefficient, reference Table 2-13
L = flow length (ft)
P
2
= 2-year, 24 hour rainfall = 3.12 inches
S = slope of hydraulic grade line (land slope – ft/ft)
Substituting the constant rainfall amount the travel equation becomes:
T t
= 0.238 (nL)
0.8
(S)
0.4
Thus the final equations for paved and unpaved areas are:
Paved T t
= 0.0065 [(L)
0.8
/ (S)
0.4
]
(n = .011)
V = 2.56(S)
0.4
(L)
0.2
Unpaved T t
= 0.076 [ (L)
0.8
/ (S)
0.4
]
(n = .24)
V = 0.22(S)
0.4
(L)
0.2
Where: V = Velocity (ft/s)
T t
= Travel time (min)
(2.10)
(2.11)
(2.12)
(2.13)
(2.14)
2-20

CHAPTER 2 HYDROLOGY
Table 2-13
Roughness Coefficients (Manning’s n)
1
for Sheet Flow
Surface Description
Smooth surfaces (concrete, asphalt, gravel, or bare soil) n
0.011
Fallow (no residue)
Cultivated Soils:
Residue Cover < 20%
Residue Cover > 20%
0.05
0.06
0.17
Grass:
Short grass prairie
Dense grasses
2
Bermuda grass
0.15
0.24
0.41
Range (natural)
Woods
3
Light underbrush
Dense underbrush
0.13
0.40
0.80
1
The n values are a composite of information by Engman (1986).
2
Includes species such as weeping lovegrass, bluegrass, buffalo grass, blue gamma grass, and native grass mixture.
3
When selecting n , consider cover to a height of about 0.1 ft. This is the only part of the plant cover that will obstruct sheet flow.
Source: NRCS, TR-55, Second Edition, June 1986
2.6.5.4 Shallow Concentrated Flow
After a maximum of 300 feet in undeveloped areas or 100 feet in developed areas, sheet flow usually becomes shallow concentrated flow. Average velocities for estimating travel time for shallow concentrated flow can be computed using the following equations. These equations can also be used for slopes less than 0.005 ft/ft.
Unpaved V = 16.1345(S)
1/2
Paved V = 20.3282(S)
1/2
(2.15)
(2.16)
Where: V = average velocity (ft/s)
S = slope of hydraulic grade line (watercourse, slope, ft/ft)
These two equations are based on the solution of Manning’s equation with different assumptions for n (Manning’s roughness coefficient) and r (hydraulic radius, ft). For unpaved areas, n is 0.05 and r is 0.4; for paved areas, n is 0.025 and r is 0.2.
After determining average velocity using equations 2.15 or 2.16, use equation 2.7 to estimate travel time for the shallow concentrated flow segment.
2-21

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
2.6.5.5 Channelized Flow
Open channel flow is assumed to begin where surveyed cross section information has been obtained, where channels are visible on aerial photographs, or where blue lines (indicating streams) appear on United States Geological Survey (USGS) quadrangle sheets. Flow within pipes and culverts not under pressure is considered closed channel flow. Manning’s equation or water surface profile information can be used to estimate average flow velocity.
Average flow velocity is usually determined for bank-full elevation. Manning’s velocity for pipes assumes a fully flowing condition.
Manning’s equation is V = [1.49 (r)
2/3
(s)
1/2
] n
(2.17)
Where: V = average velocity (ft/s) r = hydraulic radius (ft) and is equal to a/p a = cross sectional flow area (ft
2
) w p w
= wetted perimeter (ft) s = slope of the hydraulic grade line (ft/ft) n = Manning’s roughness coefficient for open channel flow
After average velocity is computed using equation 2.17, T t
for the channel segment can be estimated using equation 2.7.
Velocity in channels should be calculated from the Manning’s equation. Cross sections from all channels that have been field checked should be used in the calculations. This is particularly true of areas below dams or other flow control structures.
2.6.5.6 Reservoirs and Lakes
Sometimes it is necessary to estimate the velocity of flow through a reservoir or lake at the outlet of a watershed. This travel time is normally very small and can be assumed as zero.
If the travel time through the reservoir or lake is important to the analysis then the hydrograph should be routed through the storage facility. A reservoir can have an impact in reducing peak flows which can be accounted for by routing.
2.6.5.7 Limitations
•
Manning’s kinematic solution should not be used for sheet flow longer than 300 feet in undeveloped areas and 100 feet in developed areas.
•
For storm conveyance systems, carefully identify the appropriate hydraulic flow path to estimate t c
.
2-22

CHAPTER 2 HYDROLOGY
Several factors, such as the percentage of impervious area and the means of conveying runoff from impervious areas to the drainage system, should be considered in computing
CN for urban areas. For example, consider whether the impervious areas connect directly to the drainage system, or to lawns or other pervious areas where infiltration can occur.
The curve number values given in Table 2-12 are based on directly connected impervious area. An impervious area is considered directly connected if runoff from it flows directly into the drainage system. It is also considered directly connected if runoff from it occurs as concentrated shallow flow that runs over pervious areas and then into a drainage system.
It is possible that curve number values from urban areas could be reduced by not directly connecting impervious surfaces to the drainage system. The following discussion will give some guidance for adjusting curve numbers for different types of impervious areas.
Connected Impervious Areas
Urban CN’s given in Table 2-12 were developed for typical land use relationships based on specific assumed percentages of impervious area. These CN values were developed on the assumptions that:
(a) pervious urban areas are equivalent to pasture in good hydrologic condition, and
(b) impervious areas have a CN of 98 and are directly connected to the drainage system.
Some assumed percentages of impervious area are shown in Table 2-12.
If all the impervious area is directly connected to the drainage system, but the impervious area percentages or the pervious land use assumptions in Table 2-12 are not applicable, use figure 2A-1 to compute composite CN. For example, Table 2-12 gives a CN of 70 for a ½ acre lot in hydrologic soil, group B, with an assumed impervious area of 25 percent.
However, if the lot has 20 percent impervious area and a pervious area CN of 61, the composite CN obtained from Figure 2A-1 is 68. The CN difference between 70 and 68 reflects the difference in percent impervious area.
2-23

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Figure 2A-1 Composite CN with Connected Impervious Area
2-24
Figure 2A-2 Composite CN With Unconnected Impervious Area
(Total Impervious Area Less than 30%)
Source: ftp://ftp.wcc.nrcs.usda.gov/downloads/hydrology_hydraulicstr55/tr55.pdf
Unconnected Impervious Areas
Runoff from these areas is spread over a pervious area as sheet flow. To determine CN when all or part of the impervious area is not directly connected to the drainage system, (1)

CHAPTER 2 HYDROLOGY use Figure 2A-2 if total impervious area is less than 30 percent or (2) use Figure 2A-1 if the total impervious area is equal to or greater than 30 percent, because the absorptive capacity of the remaining pervious area will not significantly affect runoff.
When impervious area is less than 30 percent, obtain the composite CN by entering the right half of Figure 2A-2 with the percentage of total impervious area and the ratio of total unconnected impervious area to total impervious area. Then move left to the appropriate pervious CN and read down to find the composite CN. For example, for a ½ acre lot with
20 percent total impervious area (75 percent of which is unconnected) and pervious CN of
61, the composite CN from Figure 2A-2 is 66. If all of the impervious area is connected, the resulting CN (from Figure 2A-1) would be 68.
When a drainage area has more than one land use, a weighted composite curve number can be calculated and used in the analysis. It should be noted that when composite curve numbers are used, the analysis does not take into account the location of the specific land uses but rather sees the drainage area as a uniform land use represented by the composite curve number.
Composite curve numbers for a drainage area can be calculated by entering the required data into a table such as the example presented in Table 2A-1.
Acreage Land Use
Table 2A-1
Composite Curve Numbers
Soil Type
Hydrologic
Group
CN
Weighted CN
(Acreage/Total
Area) x (CN)
3.41
1.70
0.65
0.78
0.57
1.02
8.13
Pavement and
Buildings
Pavement and
Buildings
Open Space—
Good Condition
Open Space—
Good Condition
Woods—Good
Condition
Woods—Good
Condition
CuB/CeD2
EnD
CeD2
WuD
CeD2
EnD/WuD
B
C
B
C
B
C
98
98
61
74
55
70
CN post
=
41.10
20.49
4.88
7.10
3.86
8.78
86.21
The different land uses within the basin should represent a uniform hydrologic group represented by a single curve number. Any number of land uses can be included but if their spatial distribution is important to the hydrologic analysis the sub-basins should be developed and separate hydrographs developed and routed to the design point location.
2-25

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
Accumulated
Rainfall (in.)
0.0378
0.0394
0.0410
0.0426
0.0442
0.0459
0.0475
0.0492
0.0252
0.0267
0.0283
0.0299
0.0314
0.0330
0.0346
0.0362
0.0508
0.0525
0.0542
0.0559
0.0131
0.0146
0.0161
0.0176
0.0191
0.0206
0.0221
0.0237
0.0014
0.0029
0.0043
0.0058
0.0072
0.0087
0.0101
0.0116
Time
(min.)
28
29
30
31
24
25
26
27
32
33
34
35
20
21
22
23
16
17
18
19
12
13
14
15
8
9
10
11
6
7
4
5
2
3
0
1
Time
(min.)
64
65
66
67
60
61
62
63
68
69
70
71
56
57
58
59
52
53
54
55
48
49
50
51
44
45
46
47
40
41
42
43
36
37
38
39
Accumulated
Rainfall (in.)
0.1015
0.1034
0.1054
0.1074
0.1094
0.1114
0.1135
0.1155
0.0861
0.0880
0.0899
0.0918
0.0937
0.0956
0.0976
0.0995
0.1176
0.1197
0.1218
0.1239
0.0715
0.0733
0.0751
0.0769
0.0787
0.0806
0.0824
0.0843
0.0576
0.0594
0.0610
0.0627
0.0645
0.0662
0.0680
0.0698
2-Year, 6-Hour Storm
1 Minute Time Increment
Time
(min.)
100
101
102
103
96
97
98
99
104
105
106
107
92
93
94
95
88
89
90
91
84
85
86
87
80
81
82
83
76
77
78
79
72
73
74
75
Time
(min.)
136
137
138
139
132
133
134
135
140
141
142
143
128
129
130
131
124
125
126
127
120
121
122
123
116
117
118
119
112
113
114
115
108
109
110
111
Accumulated
Rainfall (in.)
0.1845
0.1874
0.1903
0.1933
0.1963
0.1993
0.2024
0.2055
0.1623
0.1647
0.1675
0.1703
0.1731
0.1759
0.1787
0.1816
0.2086
0.2117
0.2149
0.2181
0.1436
0.1459
0.1482
0.1505
0.1528
0.1552
0.1575
0.1599
0.1260
0.1282
0.1303
0.1325
0.1347
0.1369
0.1391
0.1413
Time
(min.)
172
173
174
175
168
169
170
171
176
177
178
179
164
165
166
167
160
161
162
163
156
157
158
159
152
153
154
155
148
149
150
151
144
145
146
147
Accumulated
Rainfall (in.)
0.3174
0.3223
0.3273
0.3323
0.3375
0.3427
0.3480
0.3534
0.2806
0.2850
0.2894
0.2939
0.2985
0.3031
0.3078
0.3125
0.3590
0.3646
0.3703
0.3761
0.2486
0.2522
0.2558
0.2595
0.2636
0.2678
0.2720
0.2763
0.2214
0.2246
0.2279
0.2313
0.2347
0.2381
0.2416
0.2451
Accumulated
Rainfall (in.)
0.6438
0.6642
0.6858
0.7086
0.7331
0.7655
0.8002
0.8444
0.5216
0.5332
0.5452
0.5577
0.5707
0.5879
0.6057
0.6243
0.8924
0.9458
1.0298
1.1138
0.4403
0.4495
0.4590
0.4687
0.4787
0.4889
0.4995
0.5104
0.3821
0.3882
0.3944
0.4007
0.4072
0.4138
0.4225
0.4313
2-26

CHAPTER 2 HYDROLOGY
1.7982
1.8083
1.8181
1.8273
1.8371
1.8462
1.8551
1.8638
1.7045
1.7178
1.7305
1.7428
1.7546
1.7660
1.7771
1.7878
Accumulated
Rainfall (in.)
1.1978
1.2818
1.3658
1.4162
1.4621
1.4983
1.5318
1.5631
1.5867
1.6089
1.6299
1.6498
1.6688
1.6870
1.8706
1.8771
1.8835
1.8898
1.8959
1.9020
206
207
208
209
202
203
204
205
198
199
200
201
194
195
196
197
210
211
212
213
214
215
190
191
192
193
186
187
188
189
Time
(min.)
180
181
182
183
184
185
242
243
244
245
238
239
240
241
234
235
236
237
230
231
232
233
246
247
248
249
250
251
226
227
228
229
222
223
224
225
Time
(min.)
216
217
218
219
220
221
2.0154
2.0195
2.0232
2.0269
2.0305
2.0340
2.0375
2.0410
1.9803
1.9849
1.9894
1.9939
1.9983
2.0026
2.0069
2.0112
Accumulated
Rainfall (in.)
1.9078
1.9136
1.9192
1.9249
1.9303
1.9357
1.9410
1.9462
1.9513
1.9563
1.9612
1.9661
1.9709
1.9756
2.0445
2.0479
2.0512
2.0546
2.0579
2.0611
2-Year, 6-Hour Storm
1 Minute Time Increment
278
279
280
281
274
275
276
277
270
271
272
273
266
267
268
269
282
283
284
285
286
287
262
263
264
265
258
259
260
261
Time
(min.)
252
253
254
255
256
257
2.1267
2.1291
2.1314
2.1337
2.1360
2.1382
2.1405
2.1427
2.1064
2.1092
2.1120
2.1147
2.1172
2.1196
2.1220
2.1244
Accumulated
Rainfall (in.)
2.0644
2.0676
2.0707
2.0739
2.0770
2.0800
2.0831
2.0861
2.0891
2.0928
2.0949
2.0979
2.1007
2.1036
2.1449
2.1471
2.1493
2.1515
2.1536
2.1558
314
315
316
317
310
311
312
313
306
307
308
309
302
303
304
305
318
319
320
321
322
323
298
299
300
301
294
295
296
297
Time
(min.)
288
289
290
291
292
293
350
351
352
353
346
347
348
349
342
343
344
345
338
339
340
341
354
355
356
357
358
359
360
334
335
336
337
330
331
332
333
Time
(min.)
324
325
326
327
328
329
2.2011
2.2029
2.2047
2.2065
2.2083
2.2101
2.2118
2.2136
2.1861
2.1880
2.1899
2.1918
2.1936
2.1955
2.1974
2.1992
Accumulated
Rainfall (in.)
2.1579
2.1600
2.1621
2.1641
2.1662
2.1682
2.1703
2.1723
2.1743
2.1763
2.1783
2.1802
2.1822
2.1841
2.2154
2.2171
2.2188
2.2206
2.2223
2.2240
2.2609
2.2624
2.2639
2.2654
2.2669
2.2684
2.2698
2.2713
2.2485
2.2501
2.2516
2.2532
2.2547
2.2563
2.2578
2.2593
Accumulated
Rainfall (in.)
2.2257
2.2274
2.2290
2.2307
2.2324
2.2340
2.2357
2.2373
2.2389
2.2405
2.2421
2.2437
2.2453
2.2469
2.2728
2.2742
2.5757
2.2771
2.2786
2.2800
2.2800
2-27

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
0.0533
0.0557
0.0582
0.0606
0.0631
0.0636
0.0681
0.0707
0.0341
0.0364
0.0388
0.0412
0.0436
0.0460
0.0484
0.0508
Accumulated
Rainfall (in.)
0.0022
0.0044
0.0066
0.0089
0.0111
0.0134
0.0156
0.0179
0.0202
0.0225
0.0248
0.0271
0.0294
0.0317
0.0732
0.0758
0.0783
0.0809
0.0835
0.0861
26
27
28
29
22
23
24
25
18
19
20
21
14
15
16
17
30
31
32
33
34
35
10
11
12
13
8
9
6
7
Time
(min.)
0
1
4
5
2
3
62
63
64
65
58
59
60
61
54
55
56
57
50
51
52
53
66
67
68
69
70
71
46
47
48
49
42
43
44
45
Time
(min.)
36
37
38
39
40
41
0.1505
0.1535
0.1565
0.1596
0.1627
0.1657
0.1689
0.1720
0.1271
0.1299
0.1328
0.1357
0.1386
0.1416
0.1445
0.1475
Accumulated
Rainfall (in.)
0.0887
0.0914
0.0940
0.0967
0.0994
0.1021
0.1048
0.1075
0.1102
0.1130
0.1158
0.1186
0.1214
0.1242
0.1751
0.1783
0.1815
0.1847
0.1880
0.1913
10-Year, 6-Hour Storm
1 Minute Time Increment
98
99
100
101
94
95
96
97
90
91
92
93
86
87
88
89
102
103
104
105
106
107
82
83
84
85
78
79
80
81
Time
(min.)
72
73
74
75
76
77
134
135
136
137
130
131
132
133
126
127
128
129
122
123
124
125
138
139
140
141
142
143
118
119
120
121
114
115
116
117
Time
(min.)
108
109
110
111
112
113
0.2774
0.2820
0.2868
0.2915
0.2963
0.3012
0.3060
0.3110
0.2434
0.2471
0.2508
0.2546
0.2591
0.2636
0.2681
0.2727
Accumulated
Rainfall (in.)
0.1945
0.1979
0.2012
0.2046
0.2080
0.2114
0.2148
0.2183
0.2218
0.2253
0.2289
0.2325
0.2361
0.2397
0.3160
0.3210
0.3261
0.3312
0.3364
0.3416
170
171
172
173
166
167
168
169
162
163
164
165
158
159
160
161
174
175
176
177
178
179
154
155
156
157
150
151
152
153
Time
(min.)
144
145
146
147
148
149
0.4936
0.5020
0.5104
0.5190
0.5276
0.5365
0.5454
0.5546
0.4311
0.4386
0.4461
0.4538
0.4615
0.4694
0.4774
0.4855
Accumulated
Rainfall (in.)
0.3469
0.3523
0.3577
0.3632
0.3687
0.3743
0.3799
0.3856
0.3914
0.3973
0.4032
0.4092
0.4164
0.4237
0.5638
0.5733
0.5829
0.5926
0.6026
0.6127
1.0198
1.0531
1.0878
1.1240
1.1620
1.2021
1.2445
1.2976
0.8310
0.8502
0.8701
0.8906
0.9118
0.9338
0.9566
0.9876
Accumulated
Rainfall (in.)
0.6230
0.6336
0.6444
0.6554
0.6666
0.6781
0.6936
0.7094
0.7255
0.7420
0.7589
0.7763
0.7940
0.8122
1.3542
1.4281
1.5067
1.5919
1.7099
1.8279
2-28

CHAPTER 2 HYDROLOGY
2.9208
2.9388
2.9563
2.9734
2.9901
3.0065
3.0224
3.0381
2.7556
2.7788
2.8012
2.8227
2.8436
2.8638
2.8833
2.9023
Accumulated
Rainfall (in.)
1.9459
2.0639
2.1819
2.2635
2.3395
2.3982
2.4529
2.5045
2.5458
2.5847
2.6218
2.6572
2.6912
2.7240
3.0497
3.0611
3.0722
3.0831
3.0937
3.1041
206
207
208
209
202
203
204
205
198
199
200
201
194
195
196
197
210
211
212
213
214
215
190
191
192
193
186
187
188
189
Time
(min.)
180
181
182
183
184
185
242
243
244
245
238
239
240
241
234
235
236
237
230
231
232
233
246
247
248
249
250
251
226
227
228
229
222
223
224
225
Time
(min.)
216
217
218
219
220
221
3.3020
3.3092
3.3152
3.3212
3.3271
3.3329
3.3387
3.3443
3.2406
3.2486
3.2565
3.2644
3.2721
3.2797
3.2872
3.2946
Accumulated
Rainfall (in.)
3.1144
3.1244
3.1343
3.1440
3.1535
3.1628
3.1720
3.1811
3.1900
3.1987
3.2073
3.2158
3.2242
3.2325
3.3499
3.3555
3.3610
3.3665
3.3718
3.3772
10-Year, 6-Hour Storm
1 Minute Time Increment
278
279
280
281
274
275
276
277
270
271
272
273
266
267
268
269
282
283
284
285
286
287
262
263
264
265
258
259
260
261
Time
(min.)
252
253
254
255
256
257
3.4832
3.4868
3.4904
3.4940
3.4975
3.5011
3.5045
3.5080
3.4510
3.4556
3.4601
3.4646
3.4684
3.4721
3.4759
3.4795
Accumulated
Rainfall (in.)
3.3824
3.3876
3.3928
3.3979
3.4030
3.4080
3.4129
3.4178
3.4227
3.4275
3.4323
3.4370
3.4417
3.4464
3.5114
3.5148
3.5182
3.5216
3.5249
3.5282
314
315
316
317
310
311
312
313
306
307
308
309
302
303
304
305
318
319
320
321
322
323
298
299
300
301
294
295
296
297
Time
(min.)
288
289
290
291
292
293
350
351
352
353
346
347
348
349
342
343
344
345
338
339
340
341
354
355
356
357
358
359
360
334
335
336
337
330
331
332
333
Time
(min.)
324
325
326
327
328
329
3.5983
3.6011
3.6039
3.6067
3.6094
3.6122
3.6149
3.6177
3.5751
3.5781
3.5810
3.5839
3.5868
3.5897
3.5926
3.5954
Accumulated
Rainfall (in.)
3.5315
3.5347
3.5380
3.5412
3.5444
3.5475
3.5507
3.5538
3.5569
3.5600
3.5630
3.5661
3.5691
3.5721
3.6204
3.6231
3.6257
3.6284
3.6310
3.6337
3.6905
3.6929
3.6952
3.6975
3.6998
3.7021
3.7044
3.7066
3.6715
3.6739
3.6763
3.6787
3.6811
3.6835
3.6858
3.6882
Accumulated
Rainfall (in.)
3.6363
3.6389
3.6415
3.6440
3.6466
3.6492
3.6517
3.6542
3.6567
3.6592
3.6617
3.6642
3.6666
3.6691
3.7089
3.7111
3.7134
3.7156
3.7178
3.7200
3.7200
2-29

CHARLOTTE-MECKLENBURG STORM WATER DESIGN MANUAL
0.0755
0.0790
0.0825
0.0860
0.0895
0.0930
0.0966
0.1002
0.0483
0.0517
0.0550
0.0584
0.0618
0.0652
0.0686
0.0720
Accumulated
Rainfall (in.)
0.0031
0.0063
0.0094
0.0126
0.0158
0.0189
0.0221
0.0254
0.0286
0.0319
0.0351
0.0384
0.0417
0.0450
0.1038
0.1074
0.1110
0.1147
0.1183
0.1220
26
27
28
29
22
23
24
25
18
19
20
21
14
15
16
17
30
31
32
33
34
35
10
11
12
13
8
9
6
7
Time
(min.)
0
1
4
5
2
3
62
63
64
65
58
59
60
61
54
55
56
57
50
51
52
53
66
67
68
69
70
71
46
47
48
49
42
43
44
45
Time
(min.)
36
37
38
39
40
41
0.2129
0.2172
0.2215
0.2258
0.2301
0.2344
0.2388
0.2432
0.1799
0.1839
0.1880
0.1921
0.1962
0.2004
0.2045
0.2087
Accumulated
Rainfall (in.)
0.1257
0.1295
0.1332
0.1370
0.1408
0.1446
0.1484
0.1523
0.1562
0.1601
0.1640
0.1679
0.1719
0.1759
0.2477
0.2522
0.2567
0.2612
0.2658
0.2704
50-Year, 6-Hour Storm
1 Minute Time Increment
98
99
100
101
94
95
96
97
90
91
92
93
86
87
88
89
102
103
104
105
106
107
82
83
84
85
78
79
80
81
Time
(min.)
72
73
74
75
76
77
134
135
136
137
130
131
132
133
126
127
128
129
122
123
124
125
138
139
140
141
142
143
118
119
120
121
114
115
116
117
Time
(min.)
108
109
110
111
112
113
0.3903
0.3967
0.4031
0.4095
0.4160
0.4226
0.4292
0.4359
0.3437
0.3489
0.3542
0.3594
0.3655
0.3717
0.3778
0.3841
Accumulated
Rainfall (in.)
0.2750
0.2797
0.2844
0.2891
0.2939
0.2987
0.3036
0.3084
0.3134
0.3183
0.3233
0.3283
0.3334
0.3385
0.4427
0.4495
0.4564
0.4634
0.4704
0.4775
170
171
172
173
166
167
168
169
162
163
164
165
158
159
160
161
174
175
176
177
178
179
154
155
156
157
150
151
152
153
Time
(min.)
144
145
146
147
148
149
0.6834
0.6947
0.7061
0.7177
0.7294
0.7414
0.7535
0.7658
0.5986
0.6087
0.6190
0.6294
0.6399
0.6506
0.6614
0.6723
Accumulated
Rainfall (in.)
0.4847
0.4919
0.4992
0.5066
0.5141
0.5217
0.5293
0.5370
0.5449
0.5528
0.5608
0.5689
0.5787
0.5886
0.7783
0.7911
0.8040
0.8172
0.8307
0.8443
1.3783
1.4219
1.4672
1.5145
1.5640
1.6161
1.6714
1.7400
1.1320
1.1571
1.1830
1.2098
1.2374
1.2660
1.2957
1.3363
Accumulated
Rainfall (in.)
0.8583
0.8725
0.8870
0.9018
0.9170
0.9324
0.9526
0.9733
0.9944
1.0159
1.0380
1.0606
1.0838
1.1076
1.8130
1.9086
2.0101
2.1198
2.2698
2.4198
2-30

CHAPTER 2 HYDROLOGY
3.8293
3.8528
3.8757
3.8980
3.9198
3.9411
3.9620
3.9824
3.6139
3.6442
3.6733
3.7014
3.7286
3.7549
3.7804
3.8052
Accumulated
Rainfall (in.)
2.5698
2.7198
2.8698
2.9751
3.0734
3.1490
3.2197
3.2864
3.3401
3.3908
3.4392
3.4854
3.5298
3.5726
3.9981
4.0134
4.0283
4.0430
4.0574
4.0714
206
207
208
209
202
203
204
205
198
199
200
201
194
195
196
197
210
211
212
213
214
215
190
191
192
193
186
187
188
189
Time
(min.)
180
181
182
183
184
185
242
243
244
245
238
239
240
241
234
235
236
237
230
231
232
233
246
247
248
249
250
251
226
227
228
229
222
223
224
225
Time
(min.)
216
217
218
219
220
221
4.3391
4.3489
4.3571
4.3651
4.3731
4.3810
4.3888
4.3965
4.2559
4.2668
4.2775
4.2881
4.2985
4.3089
4.3191
4.3291
Accumulated
Rainfall (in.)
4.0852
4.0988
4.1121
4.1252
4.1380
4.1507
4.1631
4.1753
4.1873
4.1992
4.2109
4.2224
4.2337
4.2449
4.4041
4.4116
4.4190
4.4264
4.4337
4.4409
50-Year, 6-Hour Storm
1 Minute Time Increment
278
279
280
281
274
275
276
277
270
271
272
273
266
267
268
269
282
283
284
285
286
287
262
263
264
265
258
259
260
261
Time
(min.)
252
253
254
255
256
257
4.5856
4.5907
4.5957
4.6008
4.6057
4.6107
4.6156
4.6204
4.5410
4.5472
4.5533
4.5594
4.5648
4.5700
4.5753
4.5804
Accumulated
Rainfall (in.)
4.4480
4.4551
4.4621
4.4690
4.4758
4.4826
4.4893
4.4960
4.5026
4.5092
4.5156
4.5221
4.5284
4.5347
4.6253
4.6301
4.6348
4.6395
4.6442
4.6489
314
315
316
317
310
311
312
313
306
307
308
309
302
303
304
305
318
319
320
321
322
323
298
299
300
301
294
295
296
297
Time
(min.)
288
289
290
291
292
293
350
351
352
353
346
347
348
349
342
343
344
345
338
339
340
341
354
355
356
357
358
359
360
334
335
336
337
330
331
332
333
Time
(min.)
324
325
326
327
328
329
4.7477
4.7516
4.7556
4.7595
4.7635
4.7673
4.7712
4.7751
4.7149
4.7191
4.7233
4.7274
4.7315
4.7356
4.7396
4.7437
Accumulated
Rainfall (in.)
4.6535
4.6581
4.6626
4.6671
4.6716
4.6761
4.6805
4.6849
4.6893
4.6936
4.6980
4.7022
4.7065
4.7107
4.7789
4.7827
4.7865
4.7902
4.7940
4.7977
4.8782
4.8815
4.8848
4.8881
4.8913
4.8946
4.8978
4.9010
4.8512
4.8547
4.8581
4.8615
4.8649
4.8682
4.8716
4.8749
Accumulated
Rainfall (in.)
4.8014
4.8051
4.8087
4.8124
4.8160
4.8196
4.8232
4.8268
4.8303
4.8338
4.8374
4.8409
4.8443
4.8478
4.9042
4.9074
4.9106
4.9137
4.9169
4.9200
4.9200
2-31