Single Logarithm 047F35

1. The problem asks if an expression is written as a single logarithm. 2. To express multiple logarithms as a single logarithm, use logarithm properties: - Product rule: $$\log_b(x) + \log_b(y) = \log_b(xy)$$ - Quotient rule: $$\log_b(x) - \log_b(y) = \log_b\left(\frac{x}{y}\right)$$ - Power rule: $$a \log_b(x) = \log_b(x^a)$$ 3. Check the given expression and apply these rules to combine terms. 4. If the expression is already in the form $$\log_b(\text{something})$$, then it is a single logarithm. 5. If it is a sum, difference, or multiple of logarithms, use the rules above to combine them into one. 6. Without the specific expression, we cannot definitively say if it is a single logarithm or not. 7. Please provide the expression to verify or combine it into a single logarithm if possible.