Simplify the expression.
-$$3 ^ { \log _ { 3 } ( 4 x + 4 y ) }$$
A) $\frac { 8 } { 3 }$
B) $( 4 x + 4 y ) ^ { 3 }$
C) $12 x + 12 y$
D) $4 x + 4 y$

Name: Simplify the expression. -\[3 ^ { \log _ { 3 } ( 4 x + 4 y ) }\] A) $\frac { 8 } { 3 }$ B) $( 4 x + 4 y ) ^ { 3 }$ C) $12 x + 12 y$ D) $4 x + 4 y$
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Quizplus · Accepted Answer

The expression simplifies directly by the property of logarithms and exponents, which states that $a^{\log_a(b)} = b$. Thus, $3^{\log_3(4x + 4y)} = 4x + 4y$.

Simplify the Expression 3log⁡3(4x+4y)3 ^ { \log _ { 3 } ( 4 x + 4 y ) }3log3​(4x+4y)

Simplify the Expression $3 ^ { \log _ { 3 } ( 4 x + 4 y ) }$