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Quadratic Expressions, Perfect Square Not (Posted on 2010-01-03) |
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Prove that there cannot exist any positive integer x, such that each of 2x2 + 1, 3x2 + 1 and 6x2 + 1 is a perfect square.
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Submitted by K Sengupta
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Rating: 3.5000 (2 votes)
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Solution:
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(Hide)
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Refer to the solution submitted by Praneeth in this location.
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