What is the simplest radical expression that can be multiplied by the given radical expression so that the product can be simplified to no longer contain a radical?
-$\sqrt{\mathrm{xy}^{9} \mathrm{z}^{17}}$
A) $\sqrt{\mathrm{x}}$
B) $\sqrt{x^{3} y z}$
C) $\sqrt{\mathrm{yz}}$
D) $\sqrt{\mathrm{xyz}}$

Question

Quizplus · Accepted Answer

To eliminate the radical, multiply by $\sqrt{\mathrm{xyz}}$ to make the exponents of x, y, and z even, resulting in $\sqrt{\mathrm{x}^{2}\mathrm{y}^{10}\mathrm{z}^{18}}$, which simplifies to $x\mathrm{y}^{5}\mathrm{z}^{9}$.

What Is the Simplest Radical Expression That Can Be Multiplied xy9z17\sqrt{\mathrm{xy}^{9} \mathrm{z}^{17}}xy9z17​

What Is the Simplest Radical Expression That Can Be Multiplied $\sqrt{\mathrm{xy}^{9} \mathrm{z}^{17}}$