Let xn =1 + \;{1}/{2}\: + \;{1}/{3} + ………..\: + \;{1}/{N}\:\:\:That means, x_{1} = 1,x_{2} = 1 + \;{1}/{2},x_{3} = 1 + \;{1}/{2} + \;{1}/{3} and so on. Then which of the following statements is true?

Question

Let xn =1 + \;{1}/{2}\: + \;{1}/{3} + ………..\: + \;{1}/{N}\:\:\:That means, x_{1} = 1,x_{2} = 1 + \;{1}/{2},x_{3} = 1 + \;{1}/{2} + \;{1}/{3} and so on. Then which of the following statements is true?

Examsnet · Accepted Answer

Correct Answer is : For any integer M, there is an n such that xn ≥ M.

MH SET Exam 16 Apr 2017 Paper