To evaluate \( 6^{\log_6{7}} \), we can use the property of logarithms that states:
\[ a^{\log_a{b}} = b \]
In this case, \( a = 6 \) and \( b = 7 \). Therefore, applying the property:
\[ 6^{\log_6{7}} = 7 \]
So, the answer is:
\[ \boxed{7} \]
6 Superscript log Super Subscript 6 Superscript 7
Question content area bottom
Part 1
6 Superscript log Super Subscript 6 Superscript 7equals
enter your response here
1 answer
To evaluate \( 6^{\log_6{7}} \), we can use the property of logarithms that states:
\[ a^{\log_a{b}} = b \]
In this case, \( a = 6 \) and \( b = 7 \). Therefore, applying the property:
\[ 6^{\log_6{7}} = 7 \]
So, the answer is:
\[ \boxed{7} \]