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Section 13.6 – Absolute Convergence

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Presentation on theme: "Section 13.6 – Absolute Convergence"— Presentation transcript:

1 Section 13.6 – Absolute Convergence

2 The series converges absolutely
The series contains negative terms, so we must look at absolute convergence. The series converges absolutely (p-series p = 2) The series contains negative terms, so we must look at absolute convergence.

3 The series contains negative terms, so we must
look at absolute convergence.

4 The series contains negative terms, so we must
look at absolute convergence. The series contains negative terms, so we must look at absolute convergence.

5 The series contains negative terms, so we must
look at absolute convergence. The series contains negative terms, so we must look at absolute convergence.

6 The series contains negative terms, so we must
look at absolute convergence.

7 The series contains negative terms, so we must
look at absolute convergence.

8 The series contains negative terms, so we must
look at absolute convergence.

9 The series contains negative terms, so we must
look at absolute convergence. The series contains negative terms, so we must look at absolute convergence.


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