∫ 6x2+22x−23(2x−1)(x2+x−6)dx\:\int\:\frac{6x^2+22x-23}{\left(2x-1\right)\left(x^2+x-6\right)}dx∫(2x−1)(x2+x−6)6x2+22x−23dx
−6−(−3+5−2+1)−3−(−3+2)-6-\left(-3+5-2+1\right)-3-\left(-3+2\right)−6−(−3+5−2+1)−3−(−3+2)
limx→∞(x3+16x2)\lim_{x\to\infty}\left(\frac{x^3+1}{6x^2}\right)x→∞lim(6x2x3+1)
(2a−5)(2a+11)\left(2a-5\right)\left(2a+11\right)(2a−5)(2a+11)
(y8)4\left(y^8\right)^4(y8)4
∫7x3+49x2+112x+82(x+3)(x+2)3dx\int\frac{7x^3+49x^2+112x+82}{\left(x+3\right)\left(x+2\right)^3}dx∫(x+3)(x+2)37x3+49x2+112x+82dx
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