- #1
PFuser1232
- 479
- 20
Consider the two divergent series:
$$\sum_{n=k}^{\infty} a_n$$
$$\sum_{n=k}^{\infty} b_n$$
Is it possible for ##\sum_{n=k}^{\infty} (a_n \pm b_n)## to converge?
$$\sum_{n=k}^{\infty} a_n$$
$$\sum_{n=k}^{\infty} b_n$$
Is it possible for ##\sum_{n=k}^{\infty} (a_n \pm b_n)## to converge?