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"I am always ready to learn, but I do not always like
being taught." Winston Churchill
Part
1: Solve the following three
problems (you are not required to use an Excel spreadsheet)
Carbon Dioxide Removal #1
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Groundwater containing 20 mg/l of carbon dioxide
is to be degasified using a multiple-tray aerator with 5 trays. In
this water treatment facility, there are 10 aerators operating in
parallel. For maintenance reasons, only 8 of the aerators are available at
any one time. The design population is 40,000 persons, and the maximum day demand is
150
gal/person-day. The k value is 0.35, and the hydraulic
loading is 4 gpm/ft.2. Determine:
The carbon dioxide content of the product water.
The size of the trays if the length-to-width ratio is
2:1 and the trays are made in 1 in. increments.
Carbon Dioxide Removal #2
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Groundwater containing 35
mg/l of carbon dioxide is to be degasified using a multiple-tray aerator. The design
population is 150,000 persons, and the maximum day demand is 150 gal/person-day. The
k
value is 0.36, and the hydraulic loading is 3 gpm/ft.2. Determine:
Determine the total number of trays in an aerator required to reduce the carbon
dioxide content of the product water by 90%.
Determine the number of aerators, operated in
parallel, required for the water treatment facility if the size of each
tray is 1,000 ft.2.
Disinfection
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Time,
seconds |
1 |
2 |
4 |
8 |
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N/N0
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3,602/10,000 |
1,303/10,000 |
168/10,000 |
3/10,000 |
Note: A solution to the problems in Part
One will be available after the
due date.
Part 2: Use Excel to develop a table containing the removal of carbon dioxide in a water treatment process using
the aeration model we described in class.

Develop a spreadsheet where the number of aeration trays, n,
varies with the row, and the rate constant, k, varies with the
column. Also, allow the initial effluent concentration to be a parameter in your
calculations. In other words, store the value of C 0
in a cell outside the table.
Part 3: Use Excel to
demonstrate the effects of coagulant on effluent turbidity (NTU) as recorded in
the lab.
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From the jar test
data, plot the supernatant turbidity (NTU) verse the coagulant dosage.
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Determine the best dosage of coagulant from your
observations and measurements.
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Using the dosage
found in Part b, calculate the quantity (lb.) of the coagulant needed to
treat 20 million gallons per day (MGD)
Part 4: Read the Chapters 3 and 4 in the "A Mind for
Numbers" by Barbara Oakley.
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