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        <title>Limit</title>
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        <description>Limit

Let $f$ be a real-valued function defined on some subset of the real line $\mathbb R$. Informally speaking, a number $c$ is said to be the limit of $f$ in the process $x \to \infty$ if $f(x)$ comes arbitrarily close to $c$ as $x$ gets larger and larger. The precise definition of limit is as follows:$c \in \mathbb R$$\epsilon$$N$$x &gt; N$$|f(x)-c| &lt; \epsilon$$x$$\lim_{x \to \infty} f(x) = c$$c$$f$$x \to \infty$$M$$N$$x &gt; N$$f(x) &gt; M$$x \to \infty$$\lim_{x \to \infty} f(x) = \infty$$M$$N$$x &gt;…</description>
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