Question #3

A landscape architect is designing a pool that has this top view:
[img]data:image/png;base64,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[/img][br][br]How much water will be needed to fill this pool 4 feet deep?
Before filling up the pool, it gets lined with a plastic liner. How much liner is needed for this pool?
Here are the prices for different amounts of plastic liner.
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[/img][br][br]How much will all the plastic liner for the pool cost?
Shade in a base of the trapezoidal prism. (The base is not the same as the bottom.)
Find the area of the base you shaded.
Find the volume of this trapezoidal prism.
Fermer

Information: Question #3