Question: Prove that if an is a conditionally convergent series and r is any real number, then there is a rearrangement of an whose sum is
Prove that if Σ an is a conditionally convergent series and r is any real number, then there is a rearrangement of Σ an whose sum is
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Let br be the rearranged series constructed in the hint This series can be c... View full answer
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