Question
(a): Let r be a real number such that r 1. Use induction to prove the geometric series formula: n arn i=0 = a
(a): Let r be a real number such that r 1. Use induction to prove the geometric series formula: n arn i=0 = a - arn+1 1-r (b): Define an, recursively, by ao = 1 and an = 1 + Eda,. Show, using strong induction that an = 2" for all n.
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Discrete and Combinatorial Mathematics An Applied Introduction
Authors: Ralph P. Grimaldi
5th edition
201726343, 978-0201726343
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