If n is a positive integer such that 2n has 28 positive divisors and 3n has 30 positive divisors, then findthe positive divisors of 6n.

If n is a positive integer such that 2n has 28 positive divisors and 3 n has 30 positive divisors,then findthe positive divisors of 6n

A positive integer n is of the form n=2^(alpha)3^(beta) , where alpha ge 1 , beta ge 1 . If n has 12 positive divisors and 2n has 15 positive divisors, then the number of positive divisors of 3n is

A positive integer n is of the form n=2^(alpha)3^(beta) , where alpha ge 1 , beta ge 1 . If n has 12 positive divisors and 2n has 15 positive divisors, then the number of positive divisors of 3n is

A positive integer n is of the form n=2^(alpha)3^(beta) , where alpha ge 1 , beta ge 1 . If n has 12 positive divisors and 2n has 15 positive divisors, then the number of positive divisors of 3n is

A positive integer n is of the form n=2^(alpha)3^(beta) , where alpha ge 1 , beta ge 1 . If n has 12 positive divisors and 2n has 15 positive divisors, then the number of positive divisors of 3n is

If n is a positive integer then .^(n)P_(n) =

Find the number of positive divisors of 540.

If n is a positive integer, then n^(3)+2n is divisible