if the product of all the unique positive divisions of n, a positive integer wic is not a perfect cube is n^2, then the product of all the unique positive divisors of n^2 is
a. n^3
b. n^4
c. n^6
d. n^8
e. n^9

Question

if the product of all the unique positive divisions of n, a positive integer wic is not a perfect cube is n^2, then the product of all the unique positive divisors of n^2 is
a. n^3
b. n^4
c. n^6
d. n^8
e. n^9

shubhamsrg · Answer

I think I've seen this question before.

shubhamsrg · Answer

Answer is n^9 . Right ?

anonymous · Answer

ya

shubhamsrg · Answer

Yes, I saw it here http://openstudy.com/users/suneja#/updates/50d0489be4b038af0195683f Why you re asked the same question ?

anonymous · Answer

sometimes it is easier to google http://gmatclub.com/forum/if-the-product-of-all-the-unique-positive-divisors-of-n-a-p-108620.html