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Expanding logarithmic Expression In Exercise,Use the properties of logarithms to rewrite the expression as a sum,difference,or multipal of logarithms.See example 3.

In xy/z

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Answer:


\ln({x)}+\ln({y)}-ln((z))

Explanation:

we'll recall our logarithmic properties as we are solving the question:


\ln{((xy)/(z))}


  • \ln{(a)/(b)} = ln((a))-ln((b))


\ln({xy)}-ln((z))


  • ln((ab)) = ln((a))+ln((b))


\ln({x)}+\ln({y)}-ln((z))

and this is our changed logarithmic expression!

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