Question
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
3
6
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
3
6
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
3
6
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
3
6
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
3
6
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
Simplify to a single power of 3:
start fraction, 3, to the power 6 , divided by, 3, to the power 4 , end fraction
3
4
3
6
Answers
GPT-4o mini
To simplify the expression \(\frac{3^6}{3^4}\), you can use the property of exponents that states:
\[
\frac{a^m}{a^n} = a^{m-n}
\]
Applying this property to your expression:
\[
\frac{3^6}{3^4} = 3^{6-4} = 3^2
\]
So, the simplified form of \(\frac{3^6}{3^4}\) is:
\[
3^2
\]
\[
\frac{a^m}{a^n} = a^{m-n}
\]
Applying this property to your expression:
\[
\frac{3^6}{3^4} = 3^{6-4} = 3^2
\]
So, the simplified form of \(\frac{3^6}{3^4}\) is:
\[
3^2
\]