I am trying to prove this statement is true for $k ≥ 4$. I don't know how to work with $k + 1$ factorial, so I'm a little lost on proving this.
[Math] Simplify $(k +1)! > (k + 1)^2$ to prove true for $k ≥ 4$
discrete mathematicsproof-verification
discrete mathematicsproof-verification
I am trying to prove this statement is true for $k ≥ 4$. I don't know how to work with $k + 1$ factorial, so I'm a little lost on proving this.
Best Answer
HINT:
Use the relationship
$$(k+1)!=(k+1)k!$$