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Calc 1 Help

cyberfuzz

Senior member
i really dont see how this has to do with what we are doing currently in calc, but the instructor tossed this problem in for the hell of it.

Area: A rancher has 200 feet of fencing with which to enclose two adjacent rectangular corrals. What dimentions should be used so that the enclosure area will be maximum.

________
l.......l.........l
l.......l.........l Y
l___l____l
X .........X

Dotted lines are put there to make picture work. how do i show this as an equation?
 
I'd imagine you setup an equation, get it in the form of y =, take the derivative, and find the absolute maximum.
 
make formula, take derviative and set the function equal to zero, get your x, plug back into original formula, get dimensions. it's called optimization.
 
Originally posted by: Bigsm00th
ah the good old days of calculus 1. find a function, take the derivative, set it equal to 0 and solve.

"...and by the moonlight, as our luscious bodies caressed each other, we proceeded to integrate...."


hmmm....
 
area=2xy
perimeter=4x+2y=200

substitute
[100y-y^2]'=100-2y=0; y=50

[200x-4x^2]'=200-8x; x=25

EDIT: Errr...that's not correct. I forgot the fence between the two corrals. 😱
 
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