Rewrite the following as a single logarithmic expression: $$ 3 \log _{b} m-2 \log _{b} n $$ (1 point) $$ \log _{b}\left(\frac{3 m}{2 n}\right) $$ $$ \log _{b}\left(m^{3} n^{2}\right) $$ $$ \log _{b}\left(\frac{m^{3}}{n^{2}}\right) $$ $$ \log _{b}\left(m^{3}-m^{2}\right) $$

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Salinas Daniel · Accepted Answer

$$\log_{b}\left(\frac{m^{3}}{n^{2}}\right)$$

Rewrite the following as a single logarithmic expression: \( 3 \log _{b} m-2 \log _{b} n \) (1 point) \( \log _{b}\left(\frac{3 m}{2 n}\right) \) \( \log _{b}\left(m^{3} n^{2}\right) \) \( \log _{b}\left(\frac{m^{3}}{n^{2}}\right) \) \( \log _{b}\left(m^{3}-m^{2}\right) \)

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Rewrite the following as a single logarithmic expression: \( 3 \log _{b} m-2 \log _{b} n \) (1 point) \( \log _{b}\left(\frac{3 m}{2 n}\right) \) \( \log _{b}\left(m^{3} n^{2}\right) \) \( \log _{b}\left(\frac{m^{3}}{n^{2}}\right) \) \( \log _{b}\left(m^{3}-m^{2}\right) \)

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Solución paso a paso

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