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Find the maximum possible area of a rectangle in quadrant 1 under the curve y =...

Find the maximum possible area of a rectangle in quadrant 1 under the curve y = (x − 6)^2. (Include
a test showing that your rectangle’s area is the maximum possible.)

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Solution y = (x-6)² y (0,36) Area of rectangle = (x) (y) Ary (6,0) y = (x-6)² A = x(x-6)2 = x (x² x 36-12x) A = x +36*-12x² f

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