Use the properties of logarithms to evaluate each of the following expressions. $$ \begin{array}{l} ext { (a) } 2 \log _{12} 2+\log _{12} 3=\square \ ext { (b) } \quad \ln e^{2}-\ln e^{11}=\square\end{array} $$

Question

Use the properties of logarithms to evaluate each of the following expressions. $$ \begin{array}{l}	ext { (a) } 2 \log _{12} 2+\log _{12} 3=\square \ 	ext { (b) } \quad \ln e^{2}-\ln e^{11}=\square\end{array} $$

Schultz Dickson · Accepted Answer

$$ \begin{array}{l} \text{(a) } 2 \log_{12} 2 + \log_{12} 3 = 1 \ \text{(b) } \ln e^{2} - \ln e^{11} = -9 \end{array} $$

Use the properties of logarithms to evaluate each of the following expressions. \( \begin{array}{l}\text { (a) } 2 \log _{12} 2+\log _{12} 3=\square \\ \text { (b) } \quad \ln e^{2}-\ln e^{11}=\square\end{array} \)

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Use the properties of logarithms to evaluate each of the following expressions. \( \begin{array}{l}\text { (a) } 2 \log _{12} 2+\log _{12} 3=\square \\ \text { (b) } \quad \ln e^{2}-\ln e^{11}=\square\end{array} \)

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Solución paso a paso

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