SOLUTION: X and Y are sides of two different squares. The area of rectangle formed by these two sides is 49. what can be the max possible value of X^2+Y^2 ??? [N.B.- I saw the answer to

Algebra ->  Parallelograms -> SOLUTION: X and Y are sides of two different squares. The area of rectangle formed by these two sides is 49. what can be the max possible value of X^2+Y^2 ??? [N.B.- I saw the answer to       Log On


   



Question 1111134: X and Y are sides of two different squares. The area of rectangle formed by these two sides is 49. what can be the max possible value of X^2+Y^2 ???
[N.B.- I saw the answer to this question is 98...But i dont have any clue about how it's done...]

Answer by math_helper(2461) About Me  (Show Source):
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X and Y are sides of two different squares. The area of rectangle formed by these two sides is 49. what can be the max possible value of X^2+Y^2 ???
[N.B.- I saw the answer to this question is 98...But i dont have any clue about how it's done…]
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The question is incorrect or it is incomplete.
As worded, the sum of the area of the two squares grows without bound.
The value 98 is the MINIMUM of +X%5E2%2BY%5E2+.