

| The primary use of ponds in aquaculture is for the production of aquatic species.
However, ponds may also play an important role as reservoirs of fresh water, used to
supplement water for aquaculture production ponds during hot, dry summer months. The size
and volume of a pond are key factors in determining the extent of aquaculture production
that a pond can support, or the length of time that a reservoir pond can provide flow to
production ponds during dry periods. This worksheet is designed to provide prospective
aquaculture producers with a tool to measure approximate pond size and volume. The
material is adapted in part from the "Handbook for Common Calculations in Finfish
Aquaculture," Louisiana Cooperative Extension Service, 1989. For further
information on design of aquaculture ponds, or aquaculture production in ponds, contact
your County Extension office or Natural Resources Conservation Service office. Estimating surface areas of ponds with different shapes: Circular Ponds: The surface area of a circular pond can be estimated by measuring either the radius or
the diameter of the pond (Figure 1). The radius is the distance measured from a point in
the center of the pond to a point on the bank. The diameter is the distance measured all
the way across the pond, from one bank to the opposite bank, passing through the center of
the pond as illustrated below. Figure1. Radius and diameter of a circle
If the radius is measured, the area of the pond is determined by the equation: area = 3.14 x radius x radius where 3.14 is actually the number "Pi" Example when using the radius of a pond: A circular pond has a radius of 50 feet. Now convert the area in square feet to acres: If the diameter of the pond is measured, the area of the pond is determined as: area = (3.14 x diameter x diameter) ÷ 4 where 3.14 is the number "Pi" Example when using the diameter of a pond: A circular pond has a diameter of 90 feet. Now convert the area in square feet to acres: Square or Rectangular Ponds: The area of a square or rectangular pond can be determined by measuring the length (in feet) of the four sides of the pond (Figure 2) and using the following equation: Figure 2. Sides of a rectangle Area (in square feet) = ((A + C) ÷ 2) x ((B + D) ÷2) Example for a rectangular pond: The figure below represents measurements of a pond. The area of the pond is calculated as: Area = ((50 + 45) ÷ 2)) x ((500 + 495) ÷ 2)) Now convert the area in square feet to acres: 1 acre = 43,560 ft2 For the example above: 23,631 sq. ft ÷ 43,560 sq. ft / acre = .54 acre Triangular ponds with one 90% angle: Measure the pond and calculate as follows:
To calculate the pond area for the example above: Area = (100 ft x 150 ft) ÷ 2 Convert to acres: 7500 sq. ft ÷ 43,560 = .17 acre Average depth of ponds: Figure 5. A sampling scheme to determine average depth of a pond.
The last step in determining the potential of the pond for use in aquaculture is to determine the volume of the pond. The pond volume is calculated by multiplying the pond surface acreage by the average depth in feet. The units for this value are acre-feet. For the example of the triangular pond given earlier, the surface acreage of the pond was determined to be 0.17 acres. Assuming that the pond is an average of 6 feet deep, the volume of the pond in acre-feet is calculated as: 0.17 acres x 6 feet = 1.02 acre-feet The volume of the pond in gallons of water can now calculated with the conversion factor of 1 acre-foot of water = 325,850 gallons of water. For our example, 1.02 acre-feet x 325,850 gallons per acre-foot = This may sound like a great deal of water but if a pond is used as a reservoir to feed fresh water to a separate fish production pond of 1 surface acre in size, the recommended rate of flow that the production pond should receive is 12 gallons per minute. Over a 24 hour period, this production pond requires 17,280 gallons of water. The triangular pond in the example above could supply this production pond for only 19 days if no rainfall is received to recharge the pond! Due to inherent format limitations of HTML, this document cannot display the standard mathematical equations for pond calculations. Equations used in this document are mathematically correct, but are presented in unconventional formats. |
Written by: Agnes V. Spicer, West Virginia University Extension Service, Aquaculture Specialist. 1997