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f2001290
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Topic: MGMAT
PostMon May 28, 2007 10:40 am

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Is positive integer n - 1 a multiple of 3?

(1) n^3 - n is a multiple of 3

(2) n^3 + 2n^2+ n is a multiple of 3

I will go with B. Any explanations???


Last edited by f2001290 on Mon May 28, 2007 10:11 pm; edited 1 time in total
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jayhawk2001
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PostMon May 28, 2007 7:06 pm

f2001290 wrote:
Is positive integer n - 1 a multiple of 3?

(1) n^3 - n is a multiple of 3

(2) n^3 + 2n^2+ n is a multiple of 3

I will go with D. Any explanations???
How did you get D ?

1 - n(n^2-1) = 3k
n*(n+1)*(n-1) = 3k
So, n, n+1 or a n-1 is a multiple of 3. Insufficient.

As an example take n = 3 and n = 4. n^3-n is a multiple of 3 for
both values of n but only n=4 will yield n-1 as a multiple of 3.

2 - n*(n+1)^2 = 3*m
n or n+1 is a multiple of 3. So, n-1 cannot be a multiple of 3.
Sufficient.

My vote for B.
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f2001290
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PostMon May 28, 2007 9:47 pm

Thanks Jay- Typing mistake. B is the right option
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