Determining whether you believe a statement to be true is:

Determine whether the following statements are true of false. If you believe a statement is true, you do not need to justify
(c) If the series - is convergent, then the series -1 an is convergent. (d) Every sequence has a monotone subsequence. (e) Le


f(0, 1 IR continuous fimution, then it is bounded on (0,1]. This statement is False. Counter example: Define ficool] IR by fa e et sa noty subset of R. SupSER clans S S such that net sbe a non empty subset ofth then there exists a sequencexans ss suc

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