Rewrite the expression in the form $$ a x^{b} $$ where $$ a $$ and $$ b $$ are numbers. Note that the variable, which does not have to be $$ x $$, should not be in a denominator and $$ a $$ is in front of the variable. $$ \sqrt[4]{x} $$

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UpStudy AI · Accepted Answer

1. We start with the expression 
   $$
   \sqrt[4]{x}.
   $$

2. Recall that a fourth root can be expressed as an exponent of $$ \frac{1}{4} $$:
   $$
   \sqrt[4]{x} = x^{\frac{1}{4}}.
   $$

3. This expression is now in the form 
   $$
   a x^{b},
   $$
   where $$ a = 1 $$ and $$ b = \frac{1}{4} $$.

Thus, the expression in the desired form is 
$$
x^{\frac{1}{4}}.
$$
The expression $$ \sqrt[4]{x} $$ can be written as $$ x^{\frac{1}{4}} $$.

Rewrite the expression in the form where and are numbers. Note that the variable, which does not have to be , should not be in a
denominator and is in front of the variable.

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Rewrite the expression in the form where and are numbers. Note that the variable, which does not have to be , should not be in a denominator and is in front of the variable.