SOLUTION: Find the dimensions of the rectangle whose area is a maximum in which semicircle
of radius r is able to inscribe in the rectangle.
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Surface-area
-> SOLUTION: Find the dimensions of the rectangle whose area is a maximum in which semicircle
of radius r is able to inscribe in the rectangle.
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Question 1148243: Find the dimensions of the rectangle whose area is a maximum in which semicircle
of radius r is able to inscribe in the rectangle. Answer by ikleyn(52781) (Show Source):
The length of this rectangle is 2r and its width is r.
These dimensions are determined by an unique way, and the area of this rectangle has a unique value of .