｢a⸤n⸥/b⸤n⸥ Σn=1,∞｣ = L ≠ 0.
Then ｢a⸤n⸥ Σn=1,∞｣ converges if and only if ｢b⸤n⸥ Σn=1,∞｣ converges.ᐥ
|
422 Second comparison test |
| by EngliSea on 2020-07-21 | |
| ᐥLet ｢a⸤n⸥ Σn=1,∞｣ and ｢b⸤n⸥ Σn=1,∞｣ be positive-term series such that ｢a⸤n⸥/b⸤n⸥ Σn=1,∞｣ = L ≠ 0. Then ｢a⸤n⸥ Σn=1,∞｣ converges if and only if ｢b⸤n⸥ Σn=1,∞｣ converges.ᐥ |
|
