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A farmer wishes to fence o two identical adjoining rectangular elds, each with 3 square miles of area. Find x and y such that the minimum amount of fence is required.
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|dw:1355261011601:dw|
So the formula for area is the constraint. Can I write A=2xy=3 to allow for the two areas?
so x times y = 3 should that make 2xy=6?
Oops, that's what I meant :)
So this is fine to use for the constraint?
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Do I optimize P=2x+3y ?
|dw:1355261869208:dw|
you now have 2 formulas 2xy=6 4x+3y=P and P needs to be as small as possible
Ok, thanks!
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