Simplify by factoring.
-$\sqrt{x^{13}}$
A) $x^{6} \sqrt{x}$
B) $x^{5} \sqrt{x}$
C) $x^{6}$
D) $x^{7}$

Name: Simplify by factoring. -$\sqrt{x^{13}}$ A) $x^{6} \sqrt{x}$ B) $x^{5} \sqrt{x}$ C) $x^{6}$ D) $x^{7}$
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Question

Quizplus · Accepted Answer

The expression $\sqrt{x^{13}}$ can be simplified by factoring it into $x^{6} \sqrt{x}$, because $x^{13} = x^{12} \cdot x$, and $\sqrt{x^{12} \cdot x} = x^{6} \sqrt{x}$, since $x^{12}$ is a perfect square.

Simplify by Factoring x13\sqrt{x^{13}}x13​ A) x6xx^{6} \sqrt{x}x6x​ B) x5xx^{5} \sqrt{x}x5x​ C) x6x^{6}x6 D) x7x^{7}x7

Simplify by Factoring $\sqrt{x^{13}}$ A) $x^{6} \sqrt{x}$ B) $x^{5} \sqrt{x}$ C) $x^{6}$ D) $x^{7}$