∫x2x3+54dx\int x^{2}\sqrt[4]{x^{3}+5}dx∫x24x3+5dx
(+6)+(+24)+(+14)+(+129)+(+65)\left(+6\right)+\left(+24\right)+\left(+14\right)+\left(+129\right)+\left(+65\right)(+6)+(+24)+(+14)+(+129)+(+65)
dydx=ae(3x)+be(−2x)+ae(2x)\frac{dy}{dx}=ae^{\left(3x\right)}+be^{\left(-2x\right)}+ae^{\left(2x\right)}dxdy=ae(3x)+be(−2x)+ae(2x)
∫1x(1−x5)dx\int\frac{1}{x\left(1-\frac{x}{5}\right)}dx∫x(1−5x)1dx
4x2−16x−34x^2-16x-34x2−16x−3
(4ca3b4)2\left(4ca^3b^4\right)^2(4ca3b4)2
x2+x−2<16x^2+x-2<16x2+x−2<16
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