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Arnold has 24m of fencing to surround a garden, bounded on one side by the wall of his house. What are the dimensions of the largest rectangular garden that he can enclose? Answer is: 12m by 6m though i need to know steps please
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if you get one side for free, it is always \(\frac{P}{2}, \frac{P}{4}, \frac{P}{4}\) for the other 3 sides
picture above is not accurate
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\[2x+y=24\] and so \(y=24-2x\) area is \(A=xy=x(24-2x)\) therefore \[A(x)=24x-2x^2\] max of this quadratic is at the vertex \[x=-\frac{b}{2a}=-\frac{24}{2\times (-2)}=6\]
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