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Confusing Radical Problem

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Confusing Radical Problem [#permalink] New post 06 Oct 2009, 22:49
00:00
A
B
C
D
E

Difficulty:

(N/A)

Question Stats:

50% (01:01) correct 50% (00:31) wrong based on 4 sessions
What is √ (x^^2 -6x + 9) + √(2-x) + (x-3) if each expression under the square root is greater than or equal to 0?

A√(2-x)
B √(2-x) + 2x -6
C √(2-x) + x-3
D √(x-2) + 2x -6
E √(x-2)


OA is
[Reveal] Spoiler:
A
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Re: Confusing Radical Problem [#permalink] New post 06 Oct 2009, 23:13
This is strange. Where did you find the OA?
where is this problem from?
You can argue both ways
\sqrt{(x-3)^2} = x-3 or 3-x
so both A and B could be the answer.
something is missing.
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Re: Confusing Radical Problem [#permalink] New post 07 Oct 2009, 05:08
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Its not a Radical problem.. in fact just requires little reasoning.

sqrt{(x-3)^2} = x-3 or 3-x

If X-3 is positive, then X>3 ; So 2-X will be a -ve no

So , the expression must be = 3-x + √(2-x) + (x-3) = √(2-x) ( Answer A )
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Re: Confusing Radical Problem [#permalink] New post 07 Oct 2009, 20:18
Expert's post

!
Please post PS questions in the PS subforum: gmat-problem-solving-ps-140/
Please post DS questions in the DS subforum: gmat-data-sufficiency-ds-141/

No posting of PS/DS questions is allowed in the main Math forum.

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Re: Confusing Radical Problem [#permalink] New post 08 Oct 2009, 12:46
good job. LAKSH0328. I didnt think about the 2-x.
Re: Confusing Radical Problem   [#permalink] 08 Oct 2009, 12:46
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