∫(4x+6(x2+3x+7)4)dx\int\left(\frac{4x+6}{\left(x^2+3x+7\right)^4}\right)dx∫((x2+3x+7)44x+6)dx
34+x−134+x-134+x−1
limx→−2(xx+4x−63)\lim_{x\to-2}\left(x\sqrt{x+4}\sqrt[3]{x-6}\right)x→−2lim(xx+43x−6)
limt→2(x−2x−2)\lim_{t\to2}\left(\frac{\sqrt{x}-\sqrt{2}}{x-2}\right)t→2lim(x−2x−2)
−4x5y3(−2x2y2)-4x^5y^3\left(-2x^2y^2\right)−4x5y3(−2x2y2)
∫x7(4−(x4))(2)dx\int\frac{x^7}{\left(4-\left(x^4\right)\right)^{\left(2\right)}}dx∫(4−(x4))(2)x7dx
7.75 + −4.257.75\:+\:-4.257.75+−4.25
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