May someone walk through this with me? Suppose you have a wire of length a inches , where a=8 which you are able to cut into two pieces. One piece is to be bent into the shape of a square and the other piece is to be bent into the shape of an equilateral triangle. Refer to this link for a picture. Let x denote the location of where the wire will be cut (see the picture). Note that x=0 corresponds to no cut, with the entire wire being bent into an equilateral triangle, and x= 8 also corresponds to no cut, but with the entire wire being bent into a square. Which value of x gives the larges
ossible sum of areas of the resulting square and equilateral triangle, and what is the sum of areas in this case? Answers: x = inches. Sum of areas = square inches.
x =? inches. Sum of areas = ?square inches.
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