- #1
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Hey guys, this one is just for funnsies. So when dealing with an alternating series test, 3 requirements must be met, :
Alternating
u(sub n) ≥ u(sub n+1) for all n ≥ N, for some integer N
u(sub n) → 0 as n → ∞.
So I have been coming up with examples where of these are true, and one isnt. A little bit further, I am not sure if this makes sense, but is possible to find an example for each where like, one diverges and one converges, or does that not make sense?
Alternating
u(sub n) ≥ u(sub n+1) for all n ≥ N, for some integer N
u(sub n) → 0 as n → ∞.
So I have been coming up with examples where of these are true, and one isnt. A little bit further, I am not sure if this makes sense, but is possible to find an example for each where like, one diverges and one converges, or does that not make sense?