As long as everything is defined,
$\displaystyle
\cssId{s7}{x^{p/q}}
\cssId{s8}{= (x^p)^{1/q}}
\cssId{s9}{= \root q\of{x^p}}$
or
$\displaystyle
\cssId{s11}{x^{p/q}}
\cssId{s12}{= (x^{1/q})^p}
\cssId{s13}{= (\root q\of{x})^p}$
In both cases, the denominator in the exponent indicates the type of root.
The numerator in the exponent is a power,
which can go either inside or outside the radical.
Write in radical form:
CONCEPT QUESTIONS EXERCISE:
On this exercise, you will not key in your answer.However, you can check to see if your answer is correct. You may assume that $\,x\,$ is positive, so that everything is defined. 
PROBLEM TYPES:
