$cos2x+cosx(2tan^{2}x-1)=2$
$\Leftrightarrow \cos 2x \cos x +2\sin^2 x -\cos^2 x =2\cos x$

$\Leftrightarrow (2\cos^2 x -1)\cos x +2(1-\cos^2 x)-\cos^2 x-2\cos x=0$

$\Leftrightarrow2\cos^3 x -3\cos^2 x-3\cos x +2 = 0$

$\Leftrightarrow  2(\cos^3 x+1) -3\cos x(\cos x +1)=0$

$\Leftrightarrow 2(\cos x+1)(\cos^2 x -\cos x +1) -3\cos x(\cos x +1)=0$

$\Leftrightarrow (\cos x +1)(2\cos^2 x-5\cos x+2)=0$

$\Leftrightarrow (\cos x +1)(\cos x -2)(2\cos x-1)=0$ dễ rồi tự giải nhé
đk: $cosx\neq0$......
<=> $cos^22x-1+\frac{2sin^2x-cos^2x}{cosx}-2=0$
<=> $2cos^3x-3cos^2x-3cosx+2=0$
<=> $(cosx-1)(2cos^2x-5cosx+2)=0$ =>>>>

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