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Number Properties w/ Remainders

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wingsoffire Just gettin' started!
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Post Sat Sep 03, 2011 5:10 am
yes Its D . We will need both to arrive at any conclusion

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prateek_guy2004 GMAT Destroyer!
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Post Sat Sep 03, 2011 2:25 pm
I messed up with both the statements in order to prove them wrong.....Statements are always right one should not waste time to prove it wrong..

statements 1 and 2 both sufficient hence D

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Post Sat Sep 24, 2011 10:44 am
the answer is option D

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Post Sat Oct 15, 2011 11:38 am
It's D!

BioBloggerAmyP Just gettin' started! Default Avatar
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Post Tue Nov 01, 2011 7:03 pm
How does statement 2 work out?

Plus in:

x = 15, therefore according to statement II x/12 = 1 R 3 and x/6 = 2 R 3
x = 18, therefore according to statement II x/12 = 1 R 6 and x/6 = 3 R 0

Therefore, as you change x, the remainder of x/6 does NOT remain consistent with the remainder of x/12. Isn't the answer A (Statement I alone is suffient).

Please explain why statement II is sufficient on its own.

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Post Sun Dec 18, 2011 2:07 am
D it is !!!

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Post Mon Jan 09, 2012 3:42 pm
straight D

NehaShethia Just gettin' started! Default Avatar
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Post Tue Jan 17, 2012 12:00 pm
D.

ronnie1985 GMAT Destroyer!
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Post Fri Feb 03, 2012 11:30 am
Q. R(x/6) = ?
S1. R(x/2) = 1
R(x/3) = 0
x = 3*(2n+1) = 6n+3
R(x/6) = R((6n+3)/6) = 3
Sufficient
S2. R(x/12) = 3
x = 12n+3
R(x/6) = R((12n+3)/6) = 3
Sufficient
(D) is answer

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Post Wed Mar 21, 2012 7:10 am
Stuart,

Why did you pick "3" for statement 2?

Ganesh hatwar Rising GMAT Star Default Avatar
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Post Mon Jul 23, 2012 6:37 am
aznmexicana wrote:
What is the remainder when the positive integer x is divided by 6?

1) When x is divided by 2 the remainder is 1, and when x is divided by 3, the remainder is 0
2) When x is divided by 12 the remainder is 3
D?

A LCM 6
B Factor of 6

surmilsehgal Just gettin' started! Default Avatar
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Post Wed Aug 01, 2012 12:09 am
the answer is C

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Post Wed Feb 06, 2013 5:34 am
D the answer.

ritzzzr Rising GMAT Star Default Avatar
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Post Tue Feb 12, 2013 10:25 pm
Plug in numbers for each statement and you will find that both statement are sufficient independently.

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