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A farmer has 2,400 feet of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river. Write the function that will produce the largest area if x is the short side of the rectangle. f(x) = 2400x − x2 f(x) = x2 − 2400 f(x) = 2x2 − 2400 f(x) = 2400x − 2x2
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I chose D
\[\Large 2x+y=2400\] \[\Large y=2400-2x\] \[\Large A=xy\] \[\Large A=x(2400-2x)=~~2400x-2x^2\]
Is that correct
@tkhunny
Is there a drawing? Without some indication, we don't know which is the short side. I'd work it both ways and see how it goes.
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|dw:1405222356102:dw|
There's no drawing but that's what I presume to be the shortest side |dw:1405222392676:dw|
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