The expression ( \log_{10} - \log 8 ) can be simplified using the logarithmic property that states ( \log a - \log b = \log \left( \frac{a}{b} \right) ). Therefore, ( \log_{10} - \log 8 = \log \left( \frac{10}{8} \right) ) or ( \log \left( 1.25 \right) ). This represents the logarithm of 1.25 to the base 10.
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log(314.25e) = log10(314.25) + log10e = 2.9316
logx(3) = log10(7) (assumed the common logarithm (base 10) for "log7") x^(logx(3)) = x^(log10(7)) 3 = x^(log10(7)) log10(3) = log10(x^(log10(7))) log10(3) = log10(7)log10(x) (log10(3)/log10(7)) = log10(x) 10^(log10(3)/log10(7)) = x
log10(225)2 equals 5.5327625985087111
Common
The natural logarithm is calculated to base e, where e is Euler's constant. For any number, x loge(x) = log10(x)/log10(e)