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A mathematical problem where a piece of rope is cut into pieces and used to form a circle and a square. The function representing the area of the circle as a function of the length of one side of the square is derived. The solution involves using the formulas for circumference of a circle and perimeter of a square, and solving for the radius of the circle. The area of the circle is then expressed as a function of the length of one side of the square. step-by-step instructions and equations to arrive at the solution.
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