Recall that a fundamental property of logarithms is that the log of a product is equal to the sum of the logs, ie, log(xy) = log x + log y. Navigation - Página 30por Harold Jacoby - 1917 - 330 páginasVista completa - Acerca de este libro
| Serge Lang - 1985 - 148 páginas
...the logarithm, you know this property. Now suppose that I take the logarithm of the product. Since the log of a product is equal to the sum of the logs, we have log 110-7)= 2 logo - 1). pSx P p*x P But log (1 — 1 I p) is approximately equal to — 1... | |
| William M. Hartmann - 2004 - 680 páginas
...very little Many important facts about logarithms can be proved starting with the single fact that the log of a product is equal to the sum of the logs. To be specific, we say log(Aß) = log(A) + log(ß). Here, and below, it is assumed that A and B are... | |
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