- #1
Bipolarity
- 776
- 2
Consider the sequence [itex] \{ a_{n} \} [/itex]
If [tex] |a_{n+1}| > |a_{n}| [/tex]
Prove that
[tex] \lim_{n→∞} a_{n} ≠ 0 [/tex]
The problem is part of a proof I am trying to understand, but I don't understand this particular step in the proof. Any ideas on how I might grasp this step?
BiP
If [tex] |a_{n+1}| > |a_{n}| [/tex]
Prove that
[tex] \lim_{n→∞} a_{n} ≠ 0 [/tex]
The problem is part of a proof I am trying to understand, but I don't understand this particular step in the proof. Any ideas on how I might grasp this step?
BiP