Simplify.
-$\sqrt [ 4 ] { x ^ { 23 } }$
A) $x ^ { 4 } \sqrt [ 5 ] { x ^ { 3 } }$
B) $x ^ { 4 } \sqrt { 3 }$
C) $x ^ { 5 } \sqrt [ 4 ] { x ^ { 3 } }$
D) $x ^ { 5 } \sqrt { 3 }$

Question

Quizplus · Accepted Answer

The expression $\sqrt [ 4 ] { x ^ { 23 } }$ can be rewritten as $x^{23/4}$. This simplifies to $x^{5}\sqrt[4]{x^3}$ because $23/4 = 5 + 3/4$, indicating that $x^{23}$ can be divided into $x^{20}$ (or $x^5$ when simplified) and $x^3$, with the $x^3$ part remaining under the fourth root.

Simplify - x234\sqrt [ 4 ] { x ^ { 23 } }4x23​

Simplify
- $\sqrt [ 4 ] { x ^ { 23 } }$