5x4−205x^4-205x4−20
limx→0((2⋅n+1)sin(x)−sin((2⋅n+1)x)4sin3(x))\lim_{x\to0}\left(\frac{\left(2\cdot n+1\right)sin\left(x\right)-sin\left(\left(2\cdot n+1\right)x\right)}{4sin^3\left(x\right)}\right)x→0lim(4sin3(x)(2⋅n+1)sin(x)−sin((2⋅n+1)x))
∫xcos(2x+2)dx\int xcos\left(2x+2\right)dx∫xcos(2x+2)dx
x4+2x3y2−2x3zx^4+2x^3y^2-2x^3zx4+2x3y2−2x3z
(3x2−5x−8)\left(3x^2-5x-8\right)(3x2−5x−8)
(4h+5k)3\left(4h+5k\right)^3(4h+5k)3
limx→∞(8−10x)\lim_{x\to\infty}\left(8-10x\right)x→∞lim(8−10x)
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