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Natural Logarithm |
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natural logarithm
a logarithm to the base e (see e (sense 1)). Usually written loge or ln natural logarithm [′nach·rəl ′läg·ə‚rith·əm] (mathematics) Natural Logarithm a logarithm whose base is the number e = 2.71828 .... The first tables of natural logarithms of numbers from 1 to 1,000 were published by the British mathematician J. Speidell in New Logarithmes (1619). The name “natural logarithm” is due to the German scientist N. Mercator (1668). The natural logarithm of the number N is denoted by In N. Want to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit the webmaster's page for free fun content. |
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Ln(x) |
LMWN LMWO LMWOA LMWOC LMWOS LMWP LMWQCC LMWS LMWSC LMWT LMX LMX1B LMxAC LMXB LMXRB LMXRB LMY LMYA LMYC LMYP LMYRA LMZ LMZL ln ln ln ln ln LN Tolstoi LN Tolstoi Ln(x) LN-2LN-A LN-FDTD LN1 LN2 LN3 LNA LNA LNA-1 LNA-PIB LNA1 LNAA LNAB LNAC LNACC LNADW LNAF LNAG LNAGB LNAGSL LNAH LNAI LNAM LNAME LNAP | |||||
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