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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 (734)5 .(1 point)
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GPT-4o mini
To simplify the expression \((734)^5\), you would apply the Power Rule of Exponents, which states that \((a^m)^n = a^{m \cdot n}\). In this case, you do not have an exponent raised to another exponent but directly have the base raised to a power.
\((734)^5\) is already in its simplest form as a single exponentiation. However, if you want to express this in expanded form, it means multiplying 734 by itself five times:
\[
(734)^5 = 734 \times 734 \times 734 \times 734 \times 734
\]
If you are looking for a numerical value, \(734^5\) would require calculation. Here’s the simplified expression without calculating the numerical value further:
\[
734^5
\]
So, no further simplification can be done, and the expression is best left like that unless you need the numerical result.
\((734)^5\) is already in its simplest form as a single exponentiation. However, if you want to express this in expanded form, it means multiplying 734 by itself five times:
\[
(734)^5 = 734 \times 734 \times 734 \times 734 \times 734
\]
If you are looking for a numerical value, \(734^5\) would require calculation. Here’s the simplified expression without calculating the numerical value further:
\[
734^5
\]
So, no further simplification can be done, and the expression is best left like that unless you need the numerical result.
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