Use Properties of Logarithms to Write Each Expression as a Single

Multiple Choice

Use properties of logarithms to write each expression as a single logarithm. Assume that variables represent positive real numbers, with base $\neq 1$ .
- $6 \log _{c} m-\frac{2}{5} \log _{c} n+\frac{1}{4} \log _{c} j-5 \log _{c} k$

A) $\log _{c}\left(6 m-\frac{2}{5} n+\frac{1}{4} j-5 k\right)$

B) $\log _{c} \frac{m^{6} j^{1 / 4}}{n^{2 / 5} k^{5}}$

C) $\log _{c} \frac{m^{6} n^{2 / 5}}{i 1 / 4 \quad k^{5}}$

D) $\log _{c} \frac{m^{6} k^{5}}{i 1 / 4 n 2 / 5}$