Q1·Section A (Section A)·1 of 60Ratio limit implies unboundednessIf {xn}n≥1\{x_{n}\}_{n\ge 1}{xn}n≥1 is a sequence of real numbers such that limn→∞xnn=0.001\lim\limits_{n\to\infty}\dfrac{x_{n}}{n}=0.001n→∞limnxn=0.001, then OptionsA{xn}n≥1\{x_{n}\}_{n\ge 1}{xn}n≥1 is a bounded sequenceB{xn}n≥1\{x_{n}\}_{n\ge 1}{xn}n≥1 is an unbounded sequenceC{xn}n≥1\{x_{n}\}_{n\ge 1}{xn}n≥1 is a convergent sequenceD{xn}n≥1\{x_{n}\}_{n\ge 1}{xn}n≥1 is a monotonically decreasing 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