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you are required to construct an enclosure for storing grain at a school. You must build a rectangular enclosure. To save material, you will use an existing wall of the kitchen as one of the four sides. The fence for the other three sides costs $15 and you must spend $10 to paint the portion of the wall that forms the 4th side of the enclosure. We have $180 to spend. what dimension will maximise the area of the enclosure you can build? And what is the domain?
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After spending $15 and $10 to paint the three fence sides and the kitchen wall respectively, there will be $155 left over to invest in the stock market. There are no dimensions given in the problem statement.
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