If $f ( x ) = 6 ^ { x }$, find $f \left( \log _ { 6 } 4 \right)$.
A) $\log _ { 4 } x$
B) 6
C) 4
D) 24

Name: If $f ( x ) = 6 ^ { x }$, find $f \left( \log _ { 6 } 4 \right)$. A) $\log _ { 4 } x$ B) 6 C) 4 D) 24
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Quizplus · Accepted Answer

To find $f(\log_6 4)$, we substitute $\log_6 4$ into $f(x) = 6^x$, resulting in $6^{\log_6 4}$. By the property of logarithms and exponents, $a^{\log_a b} = b$, so $6^{\log_6 4} = 4$.

If f(x)=6xf ( x ) = 6 ^ { x }f(x)=6x

If $f ( x ) = 6 ^ { x }$