We have a Rectangle with sides parallel to axes (x and y). The rectangle is inside of the Ellipse and > . Calculate the dimensions of the rectangle with maximum area. Thanks
Last edited by osodud; June 16th 2009 at 12:34 PM.
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Originally Posted by osodud We have a Rectangle with sides parallel to axes (x and y). The rectangle is inside of the Ellipse and > . Calculate the dimensions of the rectangle with maximum area. Thanks maximize the area of that section of the rectangle in quadrant I ...
Let the vertices of the rectangle be . Length of the rectangle= Breadth of the rectangle= .......(since Area of the largest rectangle = , for which Thus and therefore Length= Breadth=
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