limx→∞(x−x2+6x)\lim_{x\to\infty}\left(x-\sqrt{x^2+6x}\right)x→∞lim(x−x2+6x)
ln(8x2)\ln\left(8x^2\right)ln(8x2)
2sin(x)+4=sin(x)−22\sin\left(x\right)+4=\sin\left(x\right)-22sin(x)+4=sin(x)−2
dydx=−3y+3ex\frac{dy}{dx}=-3y+3e^xdxdy=−3y+3ex
limx→1(9sin(9πx)cos(πx)+x)\lim_{x\to1}\left(\frac{9sin\left(9\pi x\right)}{cos\left(\pi x\right)+x}\right)x→1lim(cos(πx)+x9sin(9πx))
∫4xln(6x)dx\int4x\ln\left(6x\right)dx∫4xln(6x)dx
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