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3Â¥2017-07-05 10:57:19
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·ãïw: ½ð±Ò+5, ¡ï¡ï¡ïºÜÓаïÖú 2017-07-05 21:28:13
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3Â¥: Originally posted by Edstrayer at 2017-07-05 10:57:19
\lim\limits_{x\to 0^{+}}\left(\ln\frac{1}{x}\right)^x
=e^{\lim\limits_{x\to 0^{+}}x\ln\left(\ln\frac{1}{x}\right)}
=1

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4Â¥2017-07-05 11:08:59
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Áîy={Ln(1/x)}^x
Lny=x*Ln(1/x)
ÔÙÁîu=1/x
Lim{Lny, x-->0}=Lim{x*Ln(1/x), x-->0}=Lim{Lnu/u, u-->¡Þ}=Lim{1/u, u-->¡Þ}=0
¹ÊLim{y, x-->0}=e^{Lim{Lny, x-->0}}=e^0=1

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5Â¥2017-07-05 15:08:02
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6Â¥2017-07-05 19:04:05
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ÒýÓûØÌû:
5Â¥: Originally posted by peterflyer at 2017-07-05 15:08:02
Áîy={Ln(1/x)}^x
Lny=x*Ln(1/x)
ÔÙÁîu=1/x
Lim{Lny, x-->0}=Lim{x*Ln(1/x), x-->0}=Lim{Lnu/u, u-->¡Þ}=Lim{1/u, u-->¡Þ}=0
¹ÊLim{y, x-->0}=e^{Lim{Lny, x-->0}}=e^0=1

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7Â¥2017-07-05 21:29:05
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ÒýÓûØÌû:
4Â¥: Originally posted by hylpy at 2017-07-05 11:08:59
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