(−8x5−6x2−3)−(4x2+2)\left(-8x^5-6x^2-3\right)-\left(4x^2+2\right)(−8x5−6x2−3)−(4x2+2)
∫(15x−2x2+9x2+9(x−5))dx\int\left(\frac{15x-2x^2+9}{x^2+9\left(x-5\right)}\right)dx∫(x2+9(x−5)15x−2x2+9)dx
limx→π2(cos(x)−12x−π3)\lim_{x\to\frac{\pi}{2}}\left(\frac{\cos\left(x\right)-\frac{1}{2}}{x-\frac{\pi}{3}}\right)x→2πlim(x−3πcos(x)−21)
∫(x3−2x)3(3x2−2)dx\int\left(x^3-2x\right)^3\left(3x^2-2\right)dx∫(x3−2x)3(3x2−2)dx
x2+16x+16=0x^2+16x+16=0x2+16x+16=0
( 4x3 + 8x2 + 3x + 9) +(7x3 − 3x2 + x + 5)\left(\:4x^{3\:}+\:8x^2\:+\:3x\:+\:9\right)\:+\left(7x^3\:-\:3x^2\:+\:x\:+\:5\right)(4x3+8x2+3x+9)+(7x3−3x2+x+5)
3x3+8x2−7x+4x−1\frac{3x^3+8x^2-7x+4}{x-1}x−13x3+8x2−7x+4
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