Environmental Engineering Reference
In-Depth Information
Example 15.18
Problem: A small lake has an average length of 300 ft, an average width of 95
ft, and a maximum depth of 22 ft. What is the estimated volume of the lake in
gallons?
Note: For small ponds and lakes, the average depth is generally about 0.4 times
the greatest depth; therefore, to estimate the average depth, measure the greatest
depth and then multiply that number by 0.4.
Solution : First, the average depth of the lake must be estimated:
Estimatedaverage depth (ft)Greatestdepth
=
(ft)
×
0.4 ft
=
22 ft
×
0.4 ft
=
8.8 ft
Then the lake volume can be determined:
3
Volume
=
Avg. length (ft)Avg. width (ft)Avg
×
×
.. depth (ft)
×
7.48 gal/ft
3
=
300 ft
×
95 ft
×
8.8
ft
×
7.48 gal/ft
=
1,875,984 gal
COPPER SULFATE DOSING
Algal control by applying copper sulfate is perhaps the most common in situ treat-
ment of lakes, ponds, and reservoirs; the copper ions in the water kill the algae.
Copper sulfate application methods and dosages will vary depending on the spe-
cific surface water body being treated. The desired copper sulfate dosage may be
expressed in mg/L copper, lb/ac-ft copper sulfate, or lb/ac copper sulfate.
For a dose expressed as mg/L copper, the following equation is used to calculate
the pounds of copper sulfate required:
Copper(mg/L)Volume(M
× G) 8.34 lb/gal
%Availablecopper/100
×
Coppersulfate (lb)
=
(15.16)
Example 15.19
Problem: For algae control in a small pond, a dosage of 0.5 mg/L copper is desired.
The pond has a volume of 15 MG. How many pounds of copper sulfate will be
required? (Copper sulfate contains 25% available copper.)
Solution:
Copper(mg/L)Volume(MG)8.
× × 34 lb/gal
%Availablecopper/100
Coppersulfate
=
0.5 mg/L
× 55MG
1
×
8.34 lb/gal
=
=
250 lb
25/100
 
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