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Use the Power Rule of Exponents to simplify the expression (734)5.(1 point)Asked by Down in Ohio, Swag in Ohio
Use the Power Rule of Exponents to simplify the expression (788)6 .(1 point)
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GPT-4o mini
To simplify the expression \((788)^6\) using the Power Rule of Exponents, we can provide a direct calculation since there's no further simplification needed beyond this multiplication of the base raised to an exponent.
The Power Rule states:
\[
(a^m)^n = a^{m \cdot n}
\]
In your case, there is no inner exponent to apply. Given that we're dealing with the expression \((788)^6\), it simply means \(788\) raised to the sixth power.
So, the expression \((788)^6\) remains as:
\[
(788)^6
\]
This is the simplest form, unless you specifically want a numerical approximation or need to manipulate it in a different way. If you multiply it out, it results in a very large number:
\[
(788)^6 = 157529261802688
\]
But typically, in algebraic manipulation, you would leave it as is unless otherwise specified.
The Power Rule states:
\[
(a^m)^n = a^{m \cdot n}
\]
In your case, there is no inner exponent to apply. Given that we're dealing with the expression \((788)^6\), it simply means \(788\) raised to the sixth power.
So, the expression \((788)^6\) remains as:
\[
(788)^6
\]
This is the simplest form, unless you specifically want a numerical approximation or need to manipulate it in a different way. If you multiply it out, it results in a very large number:
\[
(788)^6 = 157529261802688
\]
But typically, in algebraic manipulation, you would leave it as is unless otherwise specified.
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