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M03 #24 DS Question

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M03 #24 DS Question [#permalink] New post 09 Dec 2008, 16:09
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Is N^x even?

1. N is even
2. x^2-3x+2 = 0

* Statement (1) ALONE is sufficient, but Statement (2) ALONE is not sufficient
* Statement (2) ALONE is sufficient, but Statement (1) ALONE is not sufficient
* BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient
* EACH statement ALONE is sufficient
* Statements (1) and (2) TOGETHER are NOT sufficient

[Reveal] Spoiler: OA
C

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[Reveal] Spoiler: OA
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Re: M03 DS Question [#permalink] New post 09 Dec 2008, 16:13
I think the answer is A.

But the OA is C.

An even number raised to any power is always even.

(2) provides the power as 1 or 2. But doesn't give anything about the base.
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Re: M03 DS Question [#permalink] New post 09 Dec 2008, 17:15
Quote:
An even number raised to any power is always even.


The power needs to be a positive integer for this statement to be true.

You need the second equation to find that x is a positive integer.
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Re: M03 DS Question [#permalink] New post 09 Dec 2008, 23:04
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topmbaseeker wrote:
Is N^x even?

1. N is even
2. x^2-3x+2 = 0

(C) 2008 GMAT Club - m03#24

* Statement (1) ALONE is sufficient, but Statement (2) ALONE is not sufficient
* Statement (2) ALONE is sufficient, but Statement (1) ALONE is not sufficient
* BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient
* EACH statement ALONE is sufficient
* Statements (1) and (2) TOGETHER are NOT sufficient



has to be C.

1: n = lets say 2 but x could be -1, 0, 0.5, 2. Then in all cases, n^x is not an even. so nsff..
2: x = 1 or 2 but what is n? nsf.

therefore, C.
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Re: M03 #24 DS Question [#permalink] New post 15 Jul 2010, 05:24
Good question. Even i picked A on the first go. However, after seeing the answer, C made sense :)
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Re: M03 #24 DS Question [#permalink] New post 15 Jul 2010, 10:34
Hi,
C is the correct option because even if N is even N^x can be odd.
Consider for example N = 4
N^0 = 4^0 =1 which is odd
If we consider the second statement then we come to know that x can be either 1 or 2.
So from 1 and 2 both we can answer the question properly hence the solution for this is C.
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Re: M03 #24 DS Question [#permalink] New post 15 Jul 2010, 12:33
i made the same mistake...i chose A....well that was tricky one...
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Re: M03 #24 DS Question [#permalink] New post 15 Jul 2010, 15:35
Easy one..!!

C.
Both Stmt together solve the purpose.

Since to be even depends upon both N & x .we need to have both to conclude.
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Re: M03 #24 DS Question [#permalink] New post 15 Jul 2010, 18:59
How did you get x=1 or X=2 from x2 -3X+2 = 0.
Just from trying figures starting from 0 or can the equation be written in a way that makes it solution obvious ?
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Re: M03 #24 DS Question [#permalink] New post 15 Jul 2010, 19:13
x2-3x+2=0

x2-x-2x+2=0

x(x-1) -2(x-1)=0
(x-2)(x-1)=0

=>x=1 or x=2
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Re: M03 #24 DS Question [#permalink] New post 16 Jul 2010, 00:28
not worthy of hardest questions set!
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Re: M03 #24 DS Question [#permalink] New post 16 Jul 2010, 06:48
Francois wrote:
How did you get x=1 or X=2 from x2 -3X+2 = 0.
Just from trying figures starting from 0 or can the equation be written in a way that makes it solution obvious ?


Hi,
You need to know the basics of quadratic equation to solve.
Try searching for Crammers Rule.
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Re: M03 #24 DS Question [#permalink] New post 19 Jul 2011, 05:46
I chose (A) at first as well. We don't know whether X is an integer or not, that made sense for me. So the correct answer is (C) as far as we learn that N is a positive integer.
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Re: M03 #24 DS Question [#permalink] New post 20 Jul 2011, 11:09
bit of a trick question
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Re: M03 #24 DS Question [#permalink] New post 23 Jul 2011, 20:01
good one..thanks for the explanation
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Re: M03 #24 DS Question [#permalink] New post 23 Jul 2012, 06:27
Made the same mistake .. once the clock hits 2 mins i lose calm
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Re: M03 #24 DS Question [#permalink] New post 23 Jul 2012, 07:48
Quite easy...ans C
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Re: M03 #24 DS Question [#permalink] New post 23 Jul 2012, 14:15
Nice trick question . Easy but missed it. Accounted for the negative numbers as well but missed the fact that for a simple (2^-1) it fails. :(

Good one.
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Re: M03 #24 DS Question   [#permalink] 23 Jul 2012, 14:15
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