n^3 n is divisible by 24

2009年8月18日 — (2) n^2 + n is divisible by 6 --> if n=2 then n^3-n=6 and the answer is NO but if n=3 then n^3-n=24 and...

n^3 n is divisible by 24

2009年8月18日 — (2) n^2 + n is divisible by 6 --> if n=2 then n^3-n=6 and the answer is NO but if n=3 then n^3-n=24 and the answer is YES. Not sufficient. ,2017年5月15日 — If n is a positive integer. Is n^3-n divisible by 24? 1) 2n has twice as many factors as n has 2) n has exactly ...

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n^3 n is divisible by 24 相關參考資料
If n is a positive integer, is n3 - n divisible by 24? - GMAT Club

If n is a positive integer, is n^3 - n divisible by 24? (1) n is divisible by 6 (2) n = 8m+4, where m ...

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If n is a positive integer, is n^3 n divisible by 4 - GMAT Club

2009年8月18日 — (2) n^2 + n is divisible by 6 --> if n=2 then n^3-n=6 and the answer is NO but if n=3 then n^3-n=24 and the answer is YES. Not sufficient.

https://gmatclub.com

If n is a positive integer. Is n^3-n divisible by 24? 1) 2n has twice

2017年5月15日 — If n is a positive integer. Is n^3-n divisible by 24? 1) 2n has twice as many factors as n has 2) n has exactly ...

https://gmatclub.com

If n is an integer and n3 is divisible by 24, what is the la - GRE ...

2021年5月2日 — If n is an integer and n^3 is divisible by 24, what is the largest number that must be a factor of n? (A) 1 (B) 2 (C) 6 (D) 8 (E) 12.

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If n is an integer and n^3 is divisible by 24, what is the largest ...

2014年9月18日 — n^3 is divisible by 24 --> n^3 = 24k = 2^3*3k --> 2 and 3 must be prime factors of n (else how would they appear in n^3? Exponentiation does not ...

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n^3-n is divisible by 24 | Math Forums

2011年11月3日 — However, it is true for odd n. ... Let N=n3−n. ... That is, N is the product of three consecutive integers. With three consecutive integers, one of ...

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Prove by induction that $n^3-n$ is divisible by $24$ for all odd ...

We can see that when n=1−−−−−>n(n2−1)=1(1−1)=1(0)=0 n=3−−−−−>n(n2−1)=3(9−1)=3(8)=24. We can see that this is true for n=1 and ...

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Prove that $n^3(n^2-1)$ is divisible by 24 for all n

This is a proof that uses elementary number theory: Since n3(n−1)(n+1) contains a product of three consecutive integers it is divisible by ...

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