If 1+∑18r=0(r(r+2)+1)r!=n!, then n is not divisible by
4
6
10
20
1+∑18r=0(r(r+2)+1)r!=20!⇒n=20
For all natural numbers n, (n+1)(n+2)(n+3) is divisible by
If n ∈ N, then 72n + 23n−3.3n−1 is always divisible by
If n ∈ N, then 11n+2 + 122n+1 is divisible by