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Prove that if $w,z$ are complex numbers such that $|w|=|z|=1$ and $wz\ne -1$, then $\frac{w+z}{1+wz}$ is a real number.

 

I tried solving it but I'm stuck. I know that you should multiply by the conjugate of the denominator, but I don't think that simplifies anything? Any help is much appreciated. Thank you so much!

 Sep 1, 2020
 #1
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deleted

:)

 Sep 1, 2020
edited by ilorty  Sep 9, 2020

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