x+xy; x=4; y=8x+xy;\:x=4;\:y=8x+xy;x=4;y=8
tan2(x)−5tan(x)−6=0tan^2\left(x\right)-5tan\left(x\right)-6=0tan2(x)−5tan(x)−6=0
(m+p+5)(m+p−5)\left(m+p+5\right)\left(m+p-5\right)(m+p+5)(m+p−5)
3x3+2x2−8x −4\frac{3x^3+2x^2-8}{x\:-4}x−43x3+2x2−8
12x4w6x3w\frac{12x^4w}{6x^3w}6x3w12x4w
(3d+12f)2\left(3d+\frac{1}{2}f\right)^2(3d+21f)2
−4b2−8a2+12ab-4b^2-8a^2+12ab−4b2−8a2+12ab
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