Calc Q: The owner of a play equipment store wants to construct a fence to enclose a rectangular outdoor storage area by using part of one side of the store, which is 250 feet long, as one of the sides of the enclosed area. There are 470 feet of fencing available for the other three sides of the enclosure. Find the dimensions of the outdoor enclosure with the most area. Note:
You can do this, no problem just think of two key formulas, the area and the permiter
470=L+2w, only one L cause we are dealing with only 3 sides
then you know that Area=LW, but from the formula above, we can rearange to get L, right? plug that into the formula for the area and bam, differentiate that.
470=L+2w------>L=?
(470-L)/2 right?
not really :) we want to find L, what does L equal?
oh ok ma bad... its L=2W-450
you mean 470
yes sorry hehe
so what about the 250? Do i need to work with it?
naw, its a not useful in this case
oh ok...
but make sure you do the differentiation okay
yes...so after I did the diff and then what?
what did you get?
W=235
okay, then all you have to do is find out what L is
By doing this d/dx (2w-470) :)
L=0?
no way jose :)
oops
sory cruzermanth my connection was bad...i missed what u were saying earlier
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