∫x⋅2x+73\int x\cdot\sqrt[3]{2x+7}∫x⋅32x+7
(x2+2x+3)(x3+2x+1)\left(x^2+2x+3\right)\left(x^3+2x+1\right)(x2+2x+3)(x3+2x+1)
ddx(2xy=4y)\frac{d}{dx}\left(2xy=4y\right)dxd(2xy=4y)
−7.5 −5−8.5-7.5\:-5-8.5−7.5−5−8.5
∫2(2x +4)5dx\int2\left(2x\:+4\right)^5dx∫2(2x+4)5dx
(+4)−(−3)−(−5)−(+6)−(−2)\left(+4\right)-\left(-3\right)-\left(-5\right)-\left(+6\right)-\left(-2\right)(+4)−(−3)−(−5)−(+6)−(−2)
(6x2−3x−9)−(2x−6)\left(6x^2-3x-9\right)-\left(2x-6\right)(6x2−3x−9)−(2x−6)
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