Q1·Section A (Section A)·1 of 60Cauchy property of two sequencesLet an=1+12+⋯+1na_n=1+\frac12+\cdots+\frac1nan=1+21+⋯+n1 and bn=n22nb_n=\frac{n^2}{2^n}bn=2nn2 for all n∈Nn\in\mathbb{N}n∈N. Then OptionsA{an}\{a_n\}{an} is a Cauchy sequence but {bn}\{b_n\}{bn} is NOT a Cauchy sequenceB{an}\{a_n\}{an} is NOT a Cauchy sequence but {bn}\{b_n\}{bn} is a Cauchy sequenceCboth {an}\{a_n\}{an} and {bn}\{b_n\}{bn} are Cauchy sequencesDneither {an}\{a_n\}{an} nor {bn}\{b_n\}{bn} is a Cauchy sequencePick an option to check your answer.Show answerShow solution Report a problem with this questionAll questionsQ2 →Keyboard: A–D answer · S solution · ←/→ previous/next