∫0∞xe−edx\int_0^{\infty}xe^{-e}dx∫0∞xe−edx
8x4+2x3+2x+22x2−1\frac{8x^4+2x^3+2x+2}{2x^2-1}2x2−18x4+2x3+2x+2
2574,458+147,367+0,4682574,458+147,367+0,4682574,458+147,367+0,468
38−65\sqrt[5]{38-6}538−6
4x3−9xx(x−5)(2x+3)\frac{4x^3-9x}{x\left(x-5\right)\left(2x+3\right)}x(x−5)(2x+3)4x3−9x
−3−1-\frac{3}{-1}−−13
∫(910x)⋅ (0.04x34+4)dx\int\left(\frac{9}{10}\sqrt{x}\right)\cdot\:\left(\sqrt{0.04x^{\frac{3}{4}}+4}\right)dx∫(109x)⋅(0.04x43+4)dx
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