i4x−1i<5i4x-1i<5i4x−1i<5
−7⋅8⋅9-7\cdot8\cdot9−7⋅8⋅9
5x4−3x3+2x2−7x−3x−1\frac{5x^4-3x^3+2x^2-7x-3}{x-1}x−15x4−3x3+2x2−7x−3
3(a−2b)−3b3\left(a-2b\right)-3b3(a−2b)−3b
−4−5+3−13−5−8+7−5−2-4-5+3-13-5-8+7-5-2−4−5+3−13−5−8+7−5−2
limx→∞(3n2n−4)\lim_{x\to\infty}\left(\frac{3^n}{2^n-4}\right)x→∞lim(2n−43n)
(6v3)4\left(6v^3\right)^4(6v3)4
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