若f(x)={sinx,x<0−ax,x≥0f(x)=\begin{cases}\sin x, & x < 0\\-ax, & x\geq0\end{cases}f(x)={sinx,−ax,x<0x≥0在x=0x = 0x=0处可导,求aaa的值.
limx→1lnxx−1\lim\limits_{x \to 1}\dfrac{\ln x}{x - 1}x→1limx−1lnx.
已知∫f(x)dx=e2x+C\int f(x)dx = e^{2x}+C∫f(x)dx=e2x+C,∫g(x)dx=2x+C\int g(x)dx=\sqrt{2x}+C∫g(x)dx=2x+C,则∫[f(x)+g(x)]dx=\int [f(x)+g(x)]dx =∫[f(x)+g(x)]dx=( ).
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