limx→−1(5x2+7x+2x+1)\lim_{x\to-1}\left(\frac{5x^2+7x+2}{x+1}\right)x→−1lim(x+15x2+7x+2)
66⋅51766\cdot51766⋅517
∫(x2x3+14)dx\int\left(x^2\sqrt{x^3+14}\right)dx∫(x2x3+14)dx
4x−7<54x-7<54x−7<5
83c+43d−133c+63a3\frac{8}{3}c+\frac{4}{3}d-\frac{13}{3}c+\frac{6}{3}a^338c+34d−313c+36a3
dydx=(y2)x−1\frac{dy}{dx}=\frac{\left(y^2\right)}{x-1}dxdy=x−1(y2)
3x2+7x −203x+5\frac{3x^2+7x\:-20}{3x+5}3x+53x2+7x−20
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