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Show that the equation $x = y$ has exactly one solution in $\mathbbR$

Show that the equation $x = y$ has exactly one solution in $\mathbbR$

Suppose we have $x_1 = y_1$. Then we have $x_1 = y_1 = \frac1x_1$

$x_1^2 = 1$

We know that $x_1$ must be positive. This implies that $x_1 > 0$

This does not tell us very much about what $x_1$ could be...

What do I do from here?

A:

Hint: write $x-y=0$, squaring both sides yields $x^2-y^2=0$, this is a linear equation in $x-y$, so you can find its roots.

Degradation of nitroaromatics by a mutant nitroarene-degrading bacterium: the role of low-molecular-mass quinones in reductive dechlorination.

The environmental fate of 2,4-dinitrotoluene (2,4-DNT) is determined by the biochemical dechlorination activity that reduces the chlorinated rings of this compound. The enzyme responsible for the initial conversion of 2,4-DNT to 2,4-diaminotoluene (2,4-DA) is unknown, but evidence for its presence in a wide variety of bacteria and fungi points to the possible involvement of soluble low-molecular-mass quinones in this process. Since little information is available on the enzymology of the hydrodechlorination of 2,4-dinitrophenol (2,4-DNP) to its 2,4-diamino derivative, we employed molecular-biological and biochemical approaches to investigate the biological activity of a mutant strain of Desulfitobacterium dechlorinative, which was isolated from sediment taken from a former industrial site. The strain

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