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A rectangular sign had a perimeter of 44 feet and a length of 14 feet. A designer shortened the length so that the sign became a square with the same width as the old sign. What was the area of the new sign? A. 64 ft2 B. 196 ft2 C. 112 ft2 D. 256 ft2
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perimeter function of length and width so p(l, w) given: p(l, w) = 44 and l = 14 need a function for p in terms of l and w p(l, w) = 2l + 2w l = 14 so plug this in p(14, w) = 2(14) + 2w p(14, w) = 28 + 2w also we know p(14, w) = 44 so 44 = 28 + 2w 44 - 28 = 2w 16 = 2w 8 = w now we want a square with width 8, so square 8 8^2 = 64 area = 64
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