QUESTION IMAGE
Question
hw 11 definition evaluation and basic properties of logar functions
due saturday by 11:59pm points 100 submitting an external tool
content attribution
24
question
evaluate: $log_9(9^{12})$
select the correct answer below:
0
1
12
−9
Step1: Recall log - exponent property
The property of logarithms states that if \(y = \log_{a}(a^{x})\), then \(y=x\) for \(a>0,a
eq1\) and \(x\in R\). In the given expression \(\log_{9}(9^{12})\), we have \(a = 9\) and \(x = 12\).
Step2: Apply the property
By the property \(\log_{a}(a^{x})=x\), when \(a = 9\) and \(x = 12\), we get \(\log_{9}(9^{12})=12\).
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C. 12