Suppose you have 80 ft. of fence to enclose a rectangular garden. the function A=40x-x squared, gives you the area of the garden in square feet where x is the width in feet . a. What width gives you the maximum gardening area? b. What is the maximum area?
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is something wrong with your question.. I am figuring out and there is some mistake I found out in A=40x-x ???? Check it out again
is something wrong with your question.. I am figuring out and there is some mistake I found out in A=40x-x ???? Check it out again
A=40x-x squared is the equation
Calm down, the maximum area will be a square so the side will be 20 set A = 80 and solve for x
I dont knoow how to do the square thingy
But what is A in the equation
\[\sqrt{80}=40x-x\]
Is it Y
I dont get how to get x that is the problem
Can you go step by step for me to get it
sorry, x is width in ft, so actually the equation should be A=40(20)-20 since width should be 20
ohhh
(40(20)-20)^2=A
the equation is A=40x-x.. so.. it just left.. A=30x.. right... and every each side is 20 for the whole Area.... I gree with Rouault..... That is the same thing.. But.. the equation might be.. A=40x^2-x... I think...
so would it be 400 is the maximum area as 20 is the width that gives me the maximum area
is my anwser correct
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