∫e4y1+e2y5dy\int e^{4y}\sqrt[5]{1+e^{2y}}dy∫e4y51+e2ydy
5uv2w+uvw4−3u3v2−5u3vw2\frac{5uv^2w+uvw^4-3u^3v^2}{-5u^3vw^2}−5u3vw25uv2w+uvw4−3u3v2
dydx2=(x+2x2−1)\frac{dy}{dx^2}=\left(\frac{x+2}{x^2-1}\right)dx2dy=(x2−1x+2)
limx→∞(9xx2+11)x\lim_{x\to\infty}\left(\frac{9x}{x^2+11}\right)^xx→∞lim(x2+119x)x
989−6\frac{9^8}{9^{-6}}9−698
4x+x+2y+3+y4x+x+2y+3+y4x+x+2y+3+y
∫4y2−5y−12y(y+2)(y−3)dy\int\frac{4y^2-5y-12}{y\left(y+2\right)\left(y-3\right)}dy∫y(y+2)(y−3)4y2−5y−12dy
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