limn→∞2n2−n+33n2+1\lim\limits_{n \to \infty}\dfrac{2n^2 - \sqrt{n}+3}{3n^2 + 1}n→∞lim3n2+12n2−n+3.
设y=y(x)y = y(x)y=y(x)由参数方程{x=2et+1y=t3−3t\begin{cases}x = 2e^{t}+1\\y=t^{3}-3t\end{cases}{x=2et+1y=t3−3t所确定,求dydx\dfrac{dy}{dx}dxdy.
设方程cosx2+xy+y2=3\cos x^{2}+xy + y^{2}=3cosx2+xy+y2=3确定了函数y=y(x)y = y(x)y=y(x),求dydx\dfrac{dy}{dx}dxdy.
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