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SOLVED: 17. Defying Logic Show that the alternating harmonic series is convergent 5 The fact that this series is convergent means that its sum is a finite number: Express this sum as
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SOLVED: Example 7.1.13. Prove that the harmonic series =l+ 2 3 diverges See Exercise 7(f) of Section 2.5 and Exercise 3 of Section 2.6. Proof: Consider the sequence of partial sums Sn,
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SOLVED: Example 7.1.13. Prove that the harmonic series =l+ 2 3 diverges See Exercise 7(f) of Section 2.5 and Exercise 3 of Section 2.6. Proof: Consider the sequence of partial sums Sn,
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