Logaritmos y Polinomios 1

\[\log_{6} (6^{x}) = \boxed{x}\]

\[\log_{7} (7^{2x+3}) = \boxed{2x+3}\]

\[\log_{8} (x^{8}) = \boxed{\log_{8}(x^{8})}\]

\[\log_{8} (x^{8}+1) = \boxed{\log_{8} (x^{8}+1)}\]

\[\log_{8} (x^{8}+8) = \boxed{\log_{8} (x^{8}+8)}\]

\[\log_{8} (8^{x^{8}}) = \boxed{x^{8}}\]

\[\log_{8} (8^{x^{10}}) = \boxed{x^{10}}\]

\[\log_{8} (8^{x^{10}}+11) = \boxed{\log_{8} (8^{x^{10}}+11)}\]

\[\log_{8} (8^{x^{10}+11}) = \boxed{x^{10}+11}\]

\[\log_{8} (8^{x^{10}*11}) = \boxed{11x^{10}}\]

\[\log_{8} (8^{x^{10}}*11) = \boxed{\log_{8} (8^{x^{10}}*11)}\]

\[\log_{8} (8^{x^{10}}*8) = \boxed{(x^{10}+1)}\]

\[\log_{8} (8^{x^{10}}*64) = \boxed{(x^{10}+2)}\]