Use the properties of logarithms to evaluate the expression.
-$6 ^ { \log _ { 6 } ( 2 x ) }$
A) $6 ^ { 2 x }$
B) 1
C) 6
D) $2 x$

Name: Use the properties of logarithms to evaluate the expression. -$6 ^ { \log _ { 6 } ( 2 x ) }$ A) $6 ^ { 2 x }$ B) 1 C) 6 D) $2 x$
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Quizplus · Accepted Answer

The expression simplifies directly due to the property of logarithms and exponents, which states that $a^{\log_a(x)} = x$. Therefore, $6^{\log_6(2x)} = 2x$.

Use the Properties of Logarithms to Evaluate the Expression 6log⁡6(2x)6 ^ { \log _ { 6 } ( 2 x ) }6log6​(2x)

Use the Properties of Logarithms to Evaluate the Expression $6 ^ { \log _ { 6 } ( 2 x ) }$