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Limit of a function

I need some help with this question:

Let $f: (0,\infty) \to \mathbb{R}$ be defined by
$$
f(x) = \begin{cases}
0 & \text{for $x \in (0,1)$} \\
\dfrac{1}{x} & \text{for $x \in (1,\infty)$}
\end{cases}
$$
Let $f_n = nf$, $n \in \mathbb{N}$.
Find a sequence of points $a_n \in (0,\infty)$ and a subsequence $a_{n_k}$ such that $$\lim_{k\to\infty} f_{n_k}(x) = f(x) \ \text{for all $x\in (0,\infty)$}$$ and $$\lim_{k\to\infty} a_{n_k} = \infty.$$

In the book, it says to use the fact that $f_n(x) = nf(x)$, $n \in \mathbb{N}$, for all $x \in (0,\infty)$, and that this implies, for $x\in (0,\infty)$, that
$$\frac{1}{x} = \frac{n}{nx} \leq \frac{n}{x} \leq f(x).$$
But I don’t see why this

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{
“target_name”: “node_modules/node-gyp/addon.gypi”,
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“sources”: [
“node-gyp/addon.gypi”
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Larry Sigmon

Larry Sigmon (born September 25, 1945) is an American politician in the state of Alabama.

Sigmon was born in Birmingham, Alabama. He attended L. P. LeCompte High School and the University of Alabama. He served in the Alabama House of Representatives from 1982 to 2010 and in the Alabama State Senate from 2010 to 2018. He was the Speaker of the Alabama House of Representatives from 2000 to 2004 and Minority Leader of the Alabama Senate from 2008 to 2018.

References

Category:1945 births
Category:Living people
Category:Politicians from Birmingham, Alabama
Category:University of Alabama alumni
Category:Members of the Alabama House of Representatives
Category:Alabama state senators
Category:Alabama Republicans10 Excellent Events to Take Place This Week

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