Question

Simplify the given expression to rational exponent form, justify each step by identifying the properties of rational exponents used. All work must be shown.
1 over the cube root of the quantity of x to the negative sixth power

Answer 1

@DebbieG Please explain if u can

Answer 2

Well first off, a negative power means to take the reciprocal. So
\[\Large \dfrac{ 1 }{ \sqrt[n]{x^{-m}} }=\dfrac{ 1 }{ \sqrt[n]{x}^{-m} }= \sqrt[n]{x}^{m}\]

And the root becomes the den'r in the rational exponent:
\[\Large \sqrt[n]{x}^{m}=x^{\frac{m}{n}}\]

Answer 3

Okay so u have to tur it over right

Answer 4

@DebbieG