Question

Use the rational exponent property to write an equivalent expression for

Answer 1

For this case we have that by definition, a rational exponent is an exponent that can be expressed as $\frac {a} {b}$, where a and b are integers and n is nonzero.

The exponent $\frac {1} {a}$ indicates the "a" root.$x ^ {\frac {1} {a}} = \sqrt [a] {x}$

We have the following expression:

$\sqrt [5] {n ^ 4} + 3-12 =$

Different signs are subtracted and the sign of the major is placed:

$\sqrt [5] {n ^ 4} -9 =$

Applying the property:

$n ^ {\frac {4} {5}} - 9$

Answer:

$n ^ {\frac {4} {5}} - 9$