5.15 Absolute & conditional convergence

Absolute & conditional convergence


Note *Let an\sum a_n be a convergent series. Then we say that an\sum a_n is absolutely convergent if an\sum |a_n| is convergent.
If an\sum |a_n| is divergent, then we say that an\sum a_n is conditionally convergent.
  • 2.
    Questions based on Absolute & Conditional Convergence
    Determine if the series is absolutely convergent, conditionally convergent, or divergent
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Absolute & conditional convergence

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