Suppose that a series o an has positive terms and its partial sums s n satisfy the
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Suppose that a series o an has positive terms and its partial sums sn satisfy the inequality sn < 1000 for all n. Explain why ∑an must be convergent.
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The partial sums s form an increasing sequence since sSn1 an 0 for all n Also the sequence s ...View the full answer
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