Evaluate the given logarithm using the change of base formula and a calculator. Use the common log.
$\(\log\)_967$

• A. $1.91$
• B. $0.52$
• C. $0.95$
• D. $1.83$

Answer: (A)

Verified step by step guidance

1. Identify the logarithm you need to evaluate: \( \log_{9} 67 \).
2. Use the change of base formula to rewrite the logarithm in terms of common logarithms (base 10): \( \log_{9} 67 = \frac{\log_{10} 67}{\log_{10} 9} \).
3. Calculate \( \log_{10} 67 \) using a calculator.
4. Calculate \( \log_{10} 9 \) using a calculator.
5. Divide the result of \( \log_{10} 67 \) by the result of \( \log_{10} 9 \) to find \( \log_{9} 67 \).