[Solved] Find an example of series ∑a_n and ∑b_n which are divergent, but ∑(a_n+b_n) is
Question: Find an example of series \(\sum{{{a}_{n}}}\) and \(\sum{{{b}_{n}}}\) which are divergent, but \(\sum{\left( {{a}_{n}}+{{b}_{n}} \right)}\) is convergent.
Deliverable: Word Document 
(See Steps) Use the integral test to determine if the series is convergent:
![[Solved] Determine if the following series converge](/images/solutions/MC-solution-library-70590.jpg "[Solved] Determine if the following series converge or diverge")
[Solved] Determine if the following series converge or diverge
![[Solution Library] Show that if a_n>0 and](/images/solutions/MC-solution-library-70591.jpg "[Solution Library] Show that if a_n>0 and \Sigma a_n is convergent,")
[Solution Library] Show that if a_n>0 and \Sigma a_n is convergent,
(Steps Shown) Determine if the series converges or diverges using
![[Solution Library] Use the Ratio or Root](/images/solutions/MC-solution-library-70593.jpg "[Solution Library] Use the Ratio or Root Tests to determine if")
[Solution Library] Use the Ratio or Root Tests to determine if
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