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Recover4all Pro 4.09 Professional Portable Crack [crackingpatching.unblocked2.icu] » Pro 4.09 Professional Portable + Crack [crackingpatching.unblocked2.pw]. container. Q:

Let $f$ be a continuous function on $[-1,1]$ such that $f(0)=f(1)=1$ and $f(-x)=1/x$ for all $x\in(-1,1)$.

Given the following two functions:
Let $f$ be a continuous function on $[-1,1]$ such that $f(0)=f(1)=1$ and $f(-x)=1/x$ for all $x\in(-1,1)$. What are possible values of $f(0)$?
From my understanding, $f(-x)=1/x$ should be equivalent to $f(x)=1/x$. Therefore we would have:
$$
f(x) = \frac{f(0)}{x} + \frac{1}{x}
$$
and then:
$$
\lim_{x\to0}f(x)=1
$$
Which is already given but how do we know that the limit does not converge to $1/0

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