QUESTION 11 - 1 POINT
Use the quotient rule to expand $\ln \left(\frac{3 y-5}{y}\right)$.
Provide your answer below:

Answer

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Answer

$\boxed{\ln(3y - 5) - \ln(y)}$ is the final answer.

Steps

Step 1 ：The quotient rule for logarithms states that the logarithm of a quotient is the difference of the logarithms. In other words, $\ln \left(\frac{a}{b}\right) = \ln(a) - \ln(b)$. We can apply this rule to expand the given expression.

Step 2 ：Let's apply the rule to the given expression $\ln \left(\frac{3 y-5}{y}\right)$.

Step 3 ：By applying the rule, we get $\ln(3y - 5) - \ln(y)$.

Step 4 ：$\boxed{\ln(3y - 5) - \ln(y)}$ is the final answer.

QUESTION 11 - 1 POINTUse the quotient rule to expand $\ln \left(\frac{3 y-5}{y}\right)$.Provide your answer below:

Answer

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QUESTION 11 - 1 POINT
Use the quotient rule to expand $\ln \left(\frac{3 y-5}{y}\right)$.
Provide your answer below: