limx→∞(12x4−7x2+624x3+17x−2)\lim_{x\to\infty}\left(\frac{12x^4-7x^2+6}{24x^3+17x-2}\right)x→∞lim(24x3+17x−212x4−7x2+6)
∫(2x+4)4dx\int\left(2x+4\right)^4dx∫(2x+4)4dx
x−33+2x−16\frac{x-3}{3}+\frac{2x-1}{6}3x−3+62x−1
cscx−cscx⋅sin2x=cotx⋅cosxcscx-cscx\cdot sin^2x=cotx\cdot cosxcscx−cscx⋅sin2x=cotx⋅cosx
−6x2+12x−20-6x^2+12x-20−6x2+12x−20
5y−7+9x+2+(−2x)−5y5y-7+9x+2+\left(-2x\right)-5y5y−7+9x+2+(−2x)−5y
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