limx→π(sinπxsin5πx)\lim_{x\to\pi}\left(\frac{sin\pi x}{sin5\pi x}\right)x→πlim(sin5πxsinπx)
1−x−x21−x3\frac{1-x-x^2}{1-x^3}1−x31−x−x2
−340+280−450−340−650+1200+1400+2300-340+280-450-340-650+1200+1400+2300−340+280−450−340−650+1200+1400+2300
−x+y+xy′=0-x+y+xy'=0−x+y+xy′=0
−9(4−6x)-9\left(4-6x\right)−9(4−6x)
1.72\sqrt[2]{1.7}21.7
limx→5(x+1x−5)\lim_{x\to5}\left(\frac{x+1}{x-5}\right)x→5lim(x−5x+1)
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