ux−uy+u=0ux-uy+u=0ux−uy+u=0
x2+5x+4x+1\frac{x^2+5x+4}{x+1}x+1x2+5x+4
∫(x−1)e2xdx\int\left(x-1\right)e^{2x}dx∫(x−1)e2xdx
−4(x+5)+28≤4(3−x)-4\left(x+5\right)+28\le4\left(3-x\right)−4(x+5)+28≤4(3−x)
limx→0(e5x3x2)\lim_{x\to0}\left(\frac{e^{5x}}{3x^2}\right)x→0lim(3x2e5x)
2cos(3x)=−32cos\left(3x\right)=-\sqrt{3}2cos(3x)=−3
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