dydx−y=12⋅(a⋅e−x+c−1)\frac{dy}{dx}-y=\frac{1}{2}\cdot\left(a\cdot e^{-x+c}-1\right)dxdy−y=21⋅(a⋅e−x+c−1)
7,96 ⋅6,87,96\:\cdot6,87,96⋅6,8
3(7)⋅4(11)3\left(7\right)\cdot4\left(11\right)3(7)⋅4(11)
(4m+9)3\left(4m+9\right)^3(4m+9)3
−3x + 5 < −5x + 2-3x\:+\:5\:<\:-5x\:+\:2−3x+5<−5x+2
∫x2+2x+2x4+x3dx\int\frac{x^2+2x+2}{x^4+x^3}dx∫x4+x3x2+2x+2dx
61−x3\frac{6}{1-x^3}1−x36
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