Use the power property to rewrite the expression.
-$\log _ { 6 } x ^ { 5 }$
A) $6 \log _ { 5 } x$
B) $5 \log _ { 6 } x ^ { 5 }$
C) $5 \log _ { 6 } x$
D) $6 \log x$

Name: Use the power property to rewrite the expression. -$\log _ { 6 } x ^ { 5 }$ A) $6 \log _ { 5 } x$ B) $5 \log _ { 6 } x ^ { 5 }$ C) $5 \log _ { 6 } x$ D) $6 \log x$
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Question

Quizplus · Accepted Answer

The power property of logarithms states that $\log_b(m^n) = n \log_b(m)$. Applying this to the given expression $\log_6(x^5)$, it simplifies to $5 \log_6(x)$.

Use the Power Property to Rewrite the Expression log⁡6x5\log _ { 6 } x ^ { 5 }log6​x5

Use the Power Property to Rewrite the Expression $\log _ { 6 } x ^ { 5 }$