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Given the sum of the perimeters of a square and a circle, show that the sum of their areas is least when one side of the square is equal to diameter of the circle.

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Let `S = 4x + 2piy`. Then, `y = ((S - 4x))/(2pi))`
Let `A = x^(2) + pi y^(2)`. Then, `A = x^(2) + ((S -4x)^(2))/(4pi)`

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