Start by rewriting the log into an exponential form (i.e. put each side of the equal sign as an exponent to a base which is the same value as the log’s base). For example, start by rewriting $\log _{\sage {p1b1}}\left (\sage {p1f1}\right ) = \sage {p1c3}$ as $\sage {p1f1} = \sage {p1b1}^{\sage {p1c3}}$, then proceed to solve $x$.

Start by rewriting the log into an exponential form (i.e. put each side of the equal sign as an exponent to a base which is the same value as the log’s base). For example, start by rewriting $\log _{\sage {p2b1}}\left (\sage {p2f1}\right ) = \sage {p2c3}$ as $\sage {p2f1} = \sage {p2b1}^{\sage {p2c3}}$, then proceed to solve $x$.

Start by rewriting the log into an exponential form (i.e. put each side of the equal sign as an exponent to a base which is the same value as the log’s base). For example, start by rewriting $\log _{\sage {p3b1}}\left (\sage {p3f1}\right ) = \sage {p3c3}$ as $\sage {p3f1} = \sage {p3b1}^{\sage {p3c3}}$, then proceed to solve $x$.

Start by rewriting the log into an exponential form (i.e. put each side of the equal sign as an exponent to a base which is the same value as the log’s base). For example, start by rewriting $\log _{\sage {p4b1}}\left (\sage {p4f1}\right ) = \sage {p4c3}$ as $\sage {p4f1} = \sage {p4b1}^{\sage {p4c3}}$, then proceed to solve $x$.