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Write the expression as a single natural logarithm. 3 ln 3 + 4 ln b

User Tobias
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Answer:


\ln(3^3b^4)


Explanation:

Repeated addition of ln(x) is ln of repeated multiplication of x:


3\ln x = \ln x + \ln x + \ln x = \ln(x* x* x) = \ln(x^3)



3\ln 3 + 4 \ln b = \ln 3^3 + \ln b^4 =\ln(3^3b^4)


User Frankin
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