y2+9=6\frac{y}{2}+9=62y+9=6
∫x7e−xdx\int x^7e^{-x}dx∫x7e−xdx
−2ln(3y−1)=−4x−2ln(3)-2\ln\left(3y-1\right)=-4x-2\ln\left(3\right)−2ln(3y−1)=−4x−2ln(3)
3log(x2y)−3log(xy2)3\log\left(x^2y\right)-3\log\left(xy^2\right)3log(x2y)−3log(xy2)
∫(2xe3x+7e3x)dx\int\left(\frac{2x}{e^{3x}}+\frac{7}{e^{3x}}\right)dx∫(e3x2x+e3x7)dx
z2−6z+5z^2-6z+5z2−6z+5
x2−2x+4≤0x^2-2x+4\le0x2−2x+4≤0
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