For every natural number n, n(n2−1) is divisible by
4
6
10
None of these
n(n2−1) = (n - 1)(n)(n + 1)
It is product of three consecutive natural
numbers, so according to Langrange's theorem
it is divisible by 3 ! i.e., 6.
For all natural numbers n, 23n−7n−1 is divisible by