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Harmonic series/Finite/Exceeding/Exercise
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Let
x
n
:=
∑
k
=
1
n
1
k
.
{\displaystyle {}x_{n}:=\sum _{k=1}^{n}{\frac {1}{k}}\,.}
Find the smallest
n
{\displaystyle {}n}
such that
x
n
≥
2
.
{\displaystyle {}x_{n}\geq 2\,.}
Find the smallest
n
{\displaystyle {}n}
such that
x
n
≥
2
,
5
.
{\displaystyle {}x_{n}\geq 2{,}5\,.}
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