Question

question 7
score: 0 of 1 point
write the equation in exponential form.
log11(1331)=3 is equivalent to
enter your answer
submit answer
attempts: 0/3
find this question difficult? do you know you can practice another version of this question?
need help?
mathgpt isnt available for this question, but you can still master it! if your instructor enabled practice similar questions, youll get unlimited practice opportunities, plus ai tutoring if also enabled.

Explanation:

Step1: Recall the logarithmic - exponential conversion formula

The formula is \(y = \log_{a}x\) is equivalent to \(a^{y}=x\), where \(a\) is the base of the logarithm (\(a>0,a
eq1\)), \(y\) is the value of the logarithm, and \(x\) is the argument of the logarithm.
In the given equation \(\log_{11}(1331)=3\), we have \(a = 11\), \(y = 3\), and \(x = 1331\).

Step2: Apply the conversion formula

Substitute \(a = 11\), \(y = 3\), and \(x = 1331\) into the formula \(a^{y}=x\).
We get \(11^{3}=1331\).

Answer:

\(11^{3}=1331\)