Lab 08 Environ-Villa Nova Park
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School
Salisbury University *
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Course
305
Subject
Geology
Date
Dec 6, 2023
Type
Pages
2
Uploaded by Awesome_arche
GEOL 305, Lab #8 Villa Nova Park Flooding Exercise
You will use the US Geological Survey (USGS) annual peakflow data for the Villa Nova Park gaging
station on the Gwynns Falls to construct a rating curve, calculate flood recurrence intervals, get more
experience with importing and analyzing data in Excel, and explore how different statistical models
affect ‘predictions’ or future scenarios.
Downloading data
1.
To obtain data, please navigate to
http://nwis.waterdata.usgs.gov/md/nwis/uv/?site_no=01589300&agency_cd=USGS
2.
Use the dropdown menu under ‘Data Inventory’ to choose ‘Peak Streamflow’.
3.
The website is currently being revised, so it’s a bit funky. To download the data, first choose
‘Reselect output format’ under Output Format. When the page reloads, select ‘Tab-separated data’
without changing any other fields, then hit ‘Submit’. Download and open with Excel.
Once you have the data, do the following
1) Plot a rating curve of stage (
y-axis
) versus discharge (
x-axis
) using the USGS data. For this and all
plots, be sure to include axis labels.
(5 pts)
2) Fit trend lines to the rating curve data using (a) linear and (b) a second fit (power law, exponential, or
logarithmic) models, using whichever fits better for (b) as indicated by higher R
2
values. Report the
equations for the model fits, including the R
2
values, in a table.
(2 pts)
3) Rank the discharge events from largest to smallest. Then calculate the recurrence interval and the
exceedance probability for the peak discharge in each year. These results should be reported in a table
inserted in the lab.
(10 pts)
4) Next, plot the discharge (
y-axis
) versus recurrence interval (
x-axis
) and fit that relationship with both
linear and a second fit (power law, exponential, or logarithmic) models. Report the equations for the
model fits, including the R
2
values, in a table.
(5 pts)
5) Calculate and report the probabilities of the following floods occurring in a given year: 1500 ft
3
s
–1
and
5000 ft
3
s
–1
.
(2 pts)
6) Use the rating curve, recurrence interval, and exceedance probability models to estimate the discharge
and stage for floods with 2-year, 10-year, 25-year, and 50-year recurrence intervals. Do so for both the
(a) linear and (b) power law (or exponential) models.
7) Calculate the percent differences (1) between the actual discharge data and each of your recurrence
models and (2) between the recurrence models. Please briefly discuss which model works better for (1)
discharge versus recurrence interval and (2) stage versus discharge.
(12 pts)
8) Extrapolate to get an estimate of the discharge and stage for 100-year and 500-year flooding events.
Again, compare results between the linear and power law models, including calculating the percent
difference between the models.
(3 pts)
9) Navigate to the USGS StreamStats website:
https://streamstats.usgs.gov/ss/
.
1.
Input the USGS gage number (01589300) for Gwynns Falls at Villa Nova Park, MD.
2.
Select
Maryland and District of Columbia
; once you have done so, you should see blue
streamlines (river channels) appear.
GEOL 305, Lab #8 – 2
3.
Select
Delineate
and click on the blue triangle where the gage is located.
NOTE: if nothing happens when you click this, try another browser (e.g. Chrome)
4.
Click on
Continue
and then select
Peak-Flow Statistics
and
Urban Peak-Flow Statistics
. Next
click on the arrow (
̌
) next to
Basin Characteristics
and then click
Select All Basin
Characteristics
. Scroll down and click
Continue.
Wait several seconds and then click
Open
Report
.
5.
Record the following characteristics of the basin: Basin area, forest, developed land, impervious
area, and mean annual precipitation including the units.
6.
Record the discharge values for the following floods (using the “Rural” dataset): 2-year (50%),
10-year (10%), 25-year (4%), 50-year (2%), 100-year (1%), and 500-year (0.2%) in a table.
7.
Calculate the percent difference between your calculated values for these recurrence intervals and
the USGS values and report those values in the same table. Note: If you want to save this USGS
report, you can click
Print
and then save it as a PDF.
(7 pts)
10) Briefly compare and contrast your results for peak discharge/floods and the USGS results. What
features of your data or regression models do you view as strongest (most well founded) and which are
the weakest? Include a brief mention of interpolation versus extrapolation.
(4 pts)
Please copy your plots into a Word document along with your typed-out answers. Where applicable, e.g.,
#6, please neatly present your results in tables. Part of the grade for this lab will include neatness and
clarity of presentation. Please be sure to include your name on the top of your submitted document
(which should be a PDF as always) along with the names of those that you work with on this lab.
Bonus: What happened in 1972 to cause such a big flood? (
1 pt)
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