Created by Mike Nervo
over 10 years ago
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Question | Answer |
\(y = \log_b x \) | \(x = b^y\) |
\( \ln x = \log_e x \) | natural log \(e = 2.71828...\) |
\( \log x = \log_{10} x \) | common log |
\( \log_b a \) | \( \frac{\log a}{\log b}\) |
\(log_b b \) | 1 |
\( \log_b 1 \) | 0 |
\( \log_b (m*n) \) | \( \log_b m + \log_b n \) |
\( \log_b ( \frac{m}{n} ) \) | \( \log_b m - \log_b n \) |
\( \log_b (m^r) \) | \( r \log_b m \) |
Domain: \(\log_b x \) | \( x > 0 \) |
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