- #1
Alem2000
- 117
- 0
I can't understand this [tex]\sum{A_n}\leq \sum{B_n}[/tex] having said this
if [tex]\sum{B_n}[/tex] converges so does [tex]\sum{A_n}[/tex], okay that
makes perfect sense but then the second rule of comparison is if [tex]\sum
{A_n}[/tex] diverges then so does [tex]\sum{B_n}[/tex] diverges too...can
anyone tell me how that makes sense? A proof maybe..?
if [tex]\sum{B_n}[/tex] converges so does [tex]\sum{A_n}[/tex], okay that
makes perfect sense but then the second rule of comparison is if [tex]\sum
{A_n}[/tex] diverges then so does [tex]\sum{B_n}[/tex] diverges too...can
anyone tell me how that makes sense? A proof maybe..?