To rewrite \(\frac{x^{13}}{x}\) as a base to a power, you need to apply the property of exponents that states \(\frac{a^m}{a^n} = a^{m-n}\).
In this case:
\[ \frac{x^{13}}{x} = x^{13-1} = x^{12} \]
So, the final answer is:
\[ x^{12} \]
StartFraction x Superscript 13 Over x EndFraction
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Part 1
StartFraction x Superscript 13 Over x EndFraction
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1 answer
To rewrite \(\frac{x^{13}}{x}\) as a base to a power, you need to apply the property of exponents that states \(\frac{a^m}{a^n} = a^{m-n}\).
In this case:
\[ \frac{x^{13}}{x} = x^{13-1} = x^{12} \]
So, the final answer is:
\[ x^{12} \]