I am just learning logs, and can't get this one out ? How to prove that
$$ \log_a (b) \cdot \log_b (c) = \log_a (c) $$ in the format : log [base]([argument])
thank you .
I am just learning logs, and can't get this one out ? How to prove that
$$ \log_a (b) \cdot \log_b (c) = \log_a (c) $$ in the format : log [base]([argument])
thank you .
Express all in base $\;a\;$ (change of base property):
$$\log_ab\cdot\log_bc=\log_ab\frac{\log_ac}{\log_ab}=\ldots$$