Puzzle time
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||Assuming just the positive roots then it’s just (1^2, 2008^2), (2^2, 2007^2), (3^2, 2006^2), ....etc.||
||I don’t think your answer is correct. For example, the square root of one is one. And the square root of 2008 is almost 45. Add those two together and only equal 46
Not sure of correct answer however. Lol46||
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||You misread it. I squared those numbers for ease of notation and understanding the sequence. The real numbers would be (1, 4,032,064), (4, 4,028,049), (9, 4,024,036)...||
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||You misread it. I squared those numbers for ease of notation and understanding the sequence. The real numbers would be (1, 4,032,064), (4, 4,028,049), (9, 4,024,036)...||
@jon-nyc ah okay.
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@Klaus said in Puzzle time:
Find all natural numbers x and y such that the sum of the square roots of x and y is 2009.
All the square roots or just the positive ones?
@jon-nyc said in Puzzle time:
@Klaus said in Puzzle time:
Find all natural numbers x and y such that the sum of the square roots of x and y is 2009.
All the square roots or just the positive ones?
Just the positive ones.
