Convert On Table Log

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Adam B Shapiro. Entails therapeutics. Half a log10 is approximately 3-fold (actually the square root of 10, which is just above 3). So +/- 0.5log10 translates to ~3-fold above or below, hence about 0.3 x108 to 3 × 108 PFC/ml.
A logarithm table is a table where logarithms (most of the time to base 10) have been listed in very small intervals, often or from 1.00000 to 9.99999 with an accuracy of They were used in the pre-computer age to do complex multiplications and divisions, interest and mortgage rates.
Tables of common logarithms were used until the invention of computers and electronic calculators to do rapid multiplications, divisions, and exponentiation, including the extraction of nth roots.
Logarithms are a convenient way to express large numbers. (The base-10 logarithm of a number is roughly the number of digits in that number, for example.) Slide rules work because adding and subtracting logarithms is equivalent to multiplication and division. (This benefit is slightly less important today.)
Historically, a logarithm table is a list of mantissas (the decimal parts) of the exponents that make base 10 numbers. People who use these tables have to remember some rules the tables don't work for negative numbers, for example, because the logs of negative numbers are two-dimensional, complex numbers.
The base-10, or “common”, log is popular for historical reasons, and is usually written as “log(x)”. If a log has no base written, you should generally (in algebra classes) assume that the base is 10. The other important log is the “natural”, or base-e, log, denoted as “LN(x)” and usually pronounced as “ell-enn-of-x”.
Take the number you want and find its log. Multiply the value of the log by halve it) Take the antifog of the value so obtained.
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