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cindyqtran
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Post subject: OG - DS - #146 Posted: Sat Jun 23, 2007 10:43 pm |
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Page 336 from the 11th edition OFFICIAL GUIDE Question 146
can you please explain why n^2 is an integer is NOT sufficient? if N^2 is an integer, it means that N is NOT a fraction, therefore an integer, correct?
Thanks.
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StaceyKoprince
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Post subject: Posted: Mon Jun 25, 2007 7:33 pm |
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| ManhattanGMAT Staff |
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Posts: 6077 Location: San Francisco
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Please don't forget to post the entire text of the question and answer choices. Others would like to study from the questions you ask, and that is made much more difficult if they cannot see the whole question. Unfortunately, there are too many requests every day for the instructors to look up and transcribe all of the questions.
Thanks!
_________________ Stacey Koprince Instructor Director of Online Community ManhattanGMAT
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sharad
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Post subject: OG - DS # 146 Posted: Wed Sep 12, 2007 7:30 pm |
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Have trouble understanding the solution to the same question... so here's the problem:
#146
Is n an integer?
1) n^2 is an int
2) sqrt n is an int
OG Ans: B
Why isn't it D?
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sharad
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Post subject: OG - DS # 146 Posted: Wed Sep 12, 2007 7:34 pm |
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Found this post - that explains why... makes sense... thanks,
DS question
is n an integer?
1) n^2 is an integer
in the statement above, can anyone provide me with an example of n not being an integer when n^2 is an integer? thanks.
If n = 1.414.....(the square root of 2), then n is not an integer when n^2 is. As Saurabh mentioned, this works with any non-perfect square situation, such as root3, root5, root6, root7, etc. Notice that with a perfect square, such as the number 4, this does not hold true.
Hope this helps!
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