Question

Determine the result when the given expression is written as a sum and/or difference of logarithms. Express powers as factors.\\ ln\left(\frac{x^3y^3}{w^5z^2}\right)\\ 3\ln(x) + 3\ln(y) - 5\ln(w) + 2\ln(z)\\ 3\ln(x) + 3\ln(y) + 5\ln(w) + 2\ln(z)\\ \frac{3\ln(x) + 3\ln(y)}{5\ln(w) - 2\ln(z)}\\ 3\ln(x) + 3\ln(y) - 5\ln(w) - 2\ln(z)

          Determine the result when the given expression is written as a sum and/or difference of logarithms. Express powers as factors.\\
ln\left(\frac{x^3y^3}{w^5z^2}\right)\\
3\ln(x) + 3\ln(y) - 5\ln(w) + 2\ln(z)\\
3\ln(x) + 3\ln(y) + 5\ln(w) + 2\ln(z)\\
\frac{3\ln(x) + 3\ln(y)}{5\ln(w) - 2\ln(z)}\\
3\ln(x) + 3\ln(y) - 5\ln(w) - 2\ln(z)

Determine the result when the given expression is written as a sum and/or difference of logarithms. Express powers as factors.

ln((x^3y^3)/(w^5z^2))

3ln(x) + 3ln(y) - 5ln(w) + 2ln(z)

3ln(x) + 3ln(y) + 5ln(w) + 2ln(z)

(3ln(x) + 3ln(y))/(5ln(w) - 2ln(z))

3ln(x) + 3ln(y) - 5ln(w) - 2ln(z)

Added by Aurora R.

Introductory and Intermediate Algebra for College Students 4th

Robert Blitzer 4th Edition

Instant Answer

Solved by Expert Ankit Gupta

06/22/2020

Step 1

ln(w^5 z^2) = ln(w^5) + ln(z^2) Show more…

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