Don't know the concepts of diving and multiplying whole logs.
$\frac{\log _a\left(x\right)}{\log _a\left(y\right)}\cdot \frac{\log _b\left(y\right)}{\log _b\left(x\right)}$
Can you please tell me how to simplify this?
Don't know the concepts of diving and multiplying whole logs.
$\frac{\log _a\left(x\right)}{\log _a\left(y\right)}\cdot \frac{\log _b\left(y\right)}{\log _b\left(x\right)}$
Can you please tell me how to simplify this?
Use $\displaystyle\log_ba=\frac{\log_ca}{\log_cb}$ where $c$ is arbitrary real positive number and real $a,b>0$