Question
Apply the Product Rule of Exponents to form an equivalent expression of 1^6⋅1^2⋅1^1 .
1^12
1 superscript 12 baseline
1^9
1 superscript 9 baseline
1^13
1 superscript 13 baseline
13
1^12
1 superscript 12 baseline
1^9
1 superscript 9 baseline
1^13
1 superscript 13 baseline
13
Answers
Answered by
GPT-4o mini
To apply the Product Rule of Exponents, we add the exponents when multiplying terms with the same base.
In this case, the base is 1, and we are multiplying \(1^6\), \(1^2\), and \(1^1\):
\[
1^6 \cdot 1^2 \cdot 1^1 = 1^{6+2+1} = 1^{9}
\]
Thus, the equivalent expression is
\[
1^9
\]
So the correct answer is \( \textbf{1^9} \).
In this case, the base is 1, and we are multiplying \(1^6\), \(1^2\), and \(1^1\):
\[
1^6 \cdot 1^2 \cdot 1^1 = 1^{6+2+1} = 1^{9}
\]
Thus, the equivalent expression is
\[
1^9
\]
So the correct answer is \( \textbf{1^9} \).
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