what is $log_{6}e^{f}$ rewritten using the power property?\n$elog_{6}f$\n$flog_{6}e$\n$log_{6}(ecdot…

what is $log_{6}e^{f}$ rewritten using the power property?\n$elog_{6}f$\n$flog_{6}e$\n$log_{6}(ecdot f)$\n$log_{6}(e + f)$

what is $log_{6}e^{f}$ rewritten using the power property?\n$elog_{6}f$\n$flog_{6}e$\n$log_{6}(ecdot f)$\n$log_{6}(e + f)$

Answer

Explanation:

Step1: Recall power - property of logarithms

The power - property of logarithms states that $\log_aM^n=n\log_aM$, where $a>0,a\neq1,M > 0$ and $n$ is a real number. In the expression $\log_6e^f$, we have $a = 6$, $M=e$ and $n = f$.

Step2: Apply the power - property

By the power - property $\log_6e^f=f\log_6e$.

Answer:

B. $f\log_6e$