limx→−1(((2x−1)9−x3))\lim_{x\to-1}\left(\left(\left(2x-1\right)^9-x^3\right)\right)x→−1lim(((2x−1)9−x3))
f(x)=x2x−4\:f\left(x\right)=\frac{x}{2x-4}f(x)=2x−4x
x2+15x+51x+8\frac{x^2+15x+51}{x+8}x+8x2+15x+51
5x4y3−x2y3 +82y3−12x4y35x^4y^3-x^2y^3\:+8^2y^3-12x^4y^35x4y3−x2y3+82y3−12x4y3
acos(90)−bsin(0)a\cos\left(90\right)-b\sin\left(0\right)acos(90)−bsin(0)
∫x−1ln(2x)dx\int x^{-1}ln\left(2x\right)dx∫x−1ln(2x)dx
∫(tanx6)5dx\int\left(tan\frac{x}{6}\right)^5dx∫(tan6x)5dx
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