Prove the following by the principle of mathematical induction:`\ n(n+1)(n+5)` is a multiple of 3 for all `n in Ndot`

Prove the following by using the principle of mathematical induction, n(n+1)(n+5) is a multiple of 3.

Using principle of mathematical induction prove that n(n+1)(n+5) is a multiple of 3 for all n in N .

Using the principle of mathematical induction, prove that n(n+1)(n+5) is a multiple of 3 for all ninN .

Prove the following by the principle of mathematical induction: \ x^(2n-1)+y^(2n-1) is divisible by x+y for all n in Ndot

Prove the following by the principle of mathematical induction: \ 11^(n+2)+12^(2n+1) is divisible 133 for all n in Ndot

Prove the following by the principle of mathematical induction: \ 11^(n+2)+12^(2n+1) is divisible 133 for all n in Ndot

Prove the following by the principle of mathematical induction: \ 11^(n+2)+12^(2n+1) is divisible 133 for all n in Ndot

Prove the following by the principle of mathematical induction: \ 11^(n+2)+12^(2n+1) is divisible 133 for all n in Ndot

Prove the following by using the principle of mathematical induction for all n in N n(n+1)(n+5) is a multiple of 3