If a_n <= a_(n+1) for all n, show a_i <= a_n for all n
As written, the statement is not true.
Is $\displaystyle a_{10} \le a_n$ for $\displaystyle \forall n $?
Well of course not!
So there must be more to the statement of this problem than you have told us.
sorry I input the wrong thing. Instead of show a_i <= a_n for all n, it should be show a_1 <= a_n for all n. I also need to use induction to solve for it.
sorry I input the wrong thing. Instead of show a_i <= a_n for all n, it should be show a_1 <= a_n for all n. I also need to use induction to solve for it.
Actually it occurred to me that you might have meant that.
But because it makes it such a trivial question, I though ‘surely not’.