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Originally posted by BN1989 on 29 Feb 2012, 12:15.
Last edited by Bunuel on 12 Jun 2013, 03:25, edited 1 time in total.
Edited the OA.
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Difficulty:
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73%
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correct 27%
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Is the two-digit prime number p equal to 17?
(1) p² is greater than 250. (2) p=n²+1, where n is an integer.
I don't agree with the OA, the explanation for OA was that 17 is the only prime number that is one larger than a square, but e.g 37 is one larger than the square of 6.
IMO it should be E.
Can anybody elaborate please?
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1) p² is greater than 250. 2) p=n²+1, where n is an integer.
I don't agree with the OA, the explanation for OA was that 17 is the only prime number that is one larger than a square, but e.g 37 is one larger than the square of 6.
IMO it should be E.
Can anybody elaborate please?
Show more
OA is clearly wrong. Both 17 and 37 satisfy statements (1) and (2): 17^2>250, 37^2>250 and 17=4^2+1, 37=6^2+1.
A member just gave Kudos to this thread, showing it’s still useful. I’ve bumped it to the top so more people can benefit. Feel free to add your own questions or solutions.