Question

Use the properties of logarithms to expand $\log\left[\frac{z(z+4)^7x^5}{y}\right]$. Each logarithm in your answer should involve only one variable. Assume that all variables are positive. $\log\left[\frac{z(z+4)^7x^5}{y}\right] = \square$

          Use the properties of logarithms to expand $\log\left[\frac{z(z+4)^7x^5}{y}\right]$.
Each logarithm in your answer should involve only one variable.
Assume that all variables are positive.
$\log\left[\frac{z(z+4)^7x^5}{y}\right] = \square$

Use the properties of logarithms to expand log[(z(z+4)^7x^5)/(y)].
Each logarithm in your answer should involve only one variable.
Assume that all variables are positive.
log[(z(z+4)^7x^5)/(y)] = □

Added by Tammy M.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Donna Densmore

04/11/2022

Step 1

log[(z(z+4)^(7)x^(5))/(y)] = log(z) + log((z+4)^(7)) + log(x^(5)) - log(y) Show more…

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Use the properties of logarithms to expand log[(z(z+4)^(7)x^(5))/(y)]. Each logarithm in your answer should involve only one variable. Assume that all variables are positive. log[(z(z+4)^(7)x^(5))/(y)]= +z2 Use the properties of logarithms to expand log Each logarithm in your answer should involve only one variable Assume that all variables are positive. zz+4x log og 00 X