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Find values of $\tan x$ if $\tan(x) + \tan \left(\frac{\pi}{3} — x\right) = 3$

Find all values of $\tan x$ if $\tan(x) + \tan \left(\frac{\pi}{3} — x\right) = 3$.

So, I know that the general solution to $\tan(x) = a$ is $x = \frac{\pi n}{3} + \frac{1}{2} \tan^{ -1}\left(\frac{1 — 2a}{1 + 2a}\right)$, but I don’t understand what to do when the right hand side is not fixed.


Complete the square:
$$\tan(x) + \tan(\pi/3-x) = 3$$
$$(\tan(x) + \tan(\pi/3)) — (2\tan(x)) = 3$$
$$\tan(x) + \tan(\pi/3) — 2\tan^2(x) = 3$$
$$\tan(x) — \frac12\tan^2(x) = \frac32$$
$$\tan(x) = \frac32 + \frac12\tan^2(x)$$
This is a quadratic equation with roots $\tan(x) = \frac{\pm\sqrt{33}}2$.

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