Laws of Logarithms
\(\log_{b} 1 = 0\)
\(\log_{b} b = 1\)
\(b^{\log_{b} x} = x\)
\(\ln a + \ln b = \ln ab\)
\(\ln a - \ln b = \ln \frac{a}{b} \)
\(\ln a^{b} = b \ln a \)
Laws of Logarithms
\(\log_{b} 1 = 0\)
\(\log_{b} b = 1\)
\(b^{\log_{b} x} = x\)
\(\ln a + \ln b = \ln ab\)
\(\ln a - \ln b = \ln \frac{a}{b} \)
\(\ln a^{b} = b \ln a \)