Question

*Need help asap*

Answer 1

One example would be x to the power of 1/3

which we would write as x^(1/3) for shorthand

It converts to "cube root of x".

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The general rule is

$x^{1/n} = \sqrt[n]{x}$

if the font is too small, then the formula reads x^(1/n) is equal to square root x, with a small little n just above and to the left of the square root. This is known as the nth root of x.

Based on that general formula, we can say something like

$x^{1/4} = \sqrt[4]{x}$

(x to the 1/4th power is equal to fourth root of x)

note: you can replace x with any algebraic expression you want