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Bunuel
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chetan2u
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ATC93
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The statements are obviously not sufficient individually.

Combined, note that for a square the \(diagonal=\sqrt{2}*side\) and so if a square has integer sides, it cannot have integer diagonal and so the given rectangle is not a square

Answer is C

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Bunuel , chetan2u - Can you please share your explanation

I choose Opt E.
For example - Rectangle with diagonal 10 , one side as 9 and solving by pythogoras theorem - we get the third side as root 63. This is a valid example right?
It need not be an integer always.
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Bunuel
Is rectangle R a square?

(1) At least one side of rectangle R has an integer length.

(2) The diagonals of rectangle R have integer lengths.



This question is a part of Are You Up For the Challenge: 700 Level Questions collection.
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