Simplify the expression.
-$$4 \log _ { 4 } \left( x ^ { 5 } - 7 \right)$$
A) $x ^ { 5 } - 7$
B) -7
C) 5
D) $x ^ { 5 }$

Name: Simplify the expression. -\[4 \log _ { 4 } \left( x ^ { 5 } - 7 \right)\] A) $x ^ { 5 } - 7$ B) -7 C) 5 D) $x ^ { 5 }$
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Question

Quizplus · Accepted Answer

The expression $4 \log _ { 4 } \left( x ^ { 5 } - 7 \right)$ simplifies to $x ^ { 5 } - 7$ because of the logarithm property $\log_b(b^x) = x$, where the coefficient of the logarithm becomes the exponent on the base, effectively canceling out the logarithm.

Simplify the Expression 4log⁡4(x5−7)4 \log _ { 4 } \left( x ^ { 5 } - 7 \right)4log4​(x5−7)

Simplify the Expression $4 \log _ { 4 } \left( x ^ { 5 } - 7 \right)$