2xy−x−y, x=1, y=−12xy-x-y,\:x=1,\:y=-12xy−x−y,x=1,y=−1
15m+5n15m+5n15m+5n
limx→2(x2−4x2−6x+8)\lim_{x\to2}\left(\frac{x^2-4}{x^2-6x+8}\right)x→2lim(x2−6x+8x2−4)
∫y3e−3ydy\int y^3e^{-3y}dy∫y3e−3ydy
∫(ex15+ex)dx\int\left(\frac{e^x}{15+e^x}\right)dx∫(15+exex)dx
((x2+1(5)−(5x−2)(2x)))(x2+1)2\frac{\left(\left(x^2+1\left(5\right)-\left(5x-2\right)\left(2x\right)\right)\right)}{\left(x^2+1\right)^2}(x2+1)2((x2+1(5)−(5x−2)(2x)))
y=x+2x2−x3x+1y=\sqrt{x+2}\sqrt[3]{x^2-x}\sqrt{x+1}y=x+23x2−xx+1
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