question archive Suppose that s1 > 1 and define sn+1 = √ sn + 1 when n ≥ 1
Suppose that s1 > 1 and define sn+1 = √ sn + 1 when n ≥ 1
Subject:MathPrice: Bought3
Suppose that s1 > 1 and define sn+1 = √ sn + 1 when n ≥ 1. Use mathematical induction to prove that 1 < sn+1 < sn holds for all n ∈ N. Does {sn} converge? If so, what is the limit?
