Simplify the following expressions as much as possible
Ejercicio 1
\[\log_{8} (8^{x}) = \mathbf{?}\]
Ejercicio 2
\[\log_{5} (5^{2x+10}) = \mathbf{?}\]
Ejercicio 3
\[\log_{10} (x^{10}) = \mathbf{?}\]
Ejercicio 4
\[\log_{10} (x^{10}+1) = \mathbf{?}\]
Ejercicio 5
\[\log_{10} (x^{10}+10) = \mathbf{?}\]
Ejercicio 6
\[\log_{10} (10^{x^{10}}) = \mathbf{?}\]
Ejercicio 7
\[\log_{10} (10^{x^{8}}) = \mathbf{?}\]
Ejercicio 8
\[\log_{10} (10^{x^{8}}+9) = \mathbf{?}\]
Ejercicio 9
\[\log_{10} (10^{x^{8}+9}) = \mathbf{?}\]
Ejercicio 10
\[\log_{10} (10^{x^{8}*9}) = \mathbf{?}\]
Ejercicio 11
\[\log_{10} (10^{x^{8}}*9) = \mathbf{?}\]
Ejercicio 12
\[\log_{10} (10^{x^{8}}*10) = \mathbf{?}\]
Ejercicio 13
\[\log_{10} (10^{x^{8}}*100) = \mathbf{?}\]
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