dydt=et+yy+1\frac{dy}{dt}=\frac{e^{t+y}}{y+1}dtdy=y+1et+y
6 ln(x) + ln(x + 1)6\:ln\left(x\right)\:+\:ln\left(x\:+\:1\right)6ln(x)+ln(x+1)
3x+2>13−x3x+2>\frac{1}{3}-x3x+2>31−x
limx→8(x2−15x+5x−8)\lim_{x\to8}\left(\frac{x^2-15x+5}{x-8}\right)x→8lim(x−8x2−15x+5)
9(x2+2x)−4(y2+6y)=−99\left(x^2+2x\right)-4\left(y^2+6y\right)=-99(x2+2x)−4(y2+6y)=−9
∫e4dx\int e^4dx∫e4dx
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