Question

Rewrite using rational exponents.

\[\sqrt[5]{x^2}\]

Answer 1

remember: in a rational exponent, the top number is the power and the bottom number is the root.

Answer 2

Hint: \[\sqrt[a]{x^b} = x^\frac{b}{a}\]

Answer 3

would the answer be x 2/5?

Answer 4

x^(2/5) would be the way to write it linear form

Answer 5

thank you! so how would I rewrite \[(a^\frac{ 3 }{ 4 })^5\] using radicals?

Answer 6

would it be a^15/4 ?

Answer 7

@Karina1 ask your question in the little "ask here" box on the left side of the screen

Answer 8

oh ok

Answer 9

Hero, can you help me when your done?

Answer 10

@ali1029,

\[x^{\frac{a}{b}}= \sqrt[b]{x^a}\]

Answer 11

how exactly would i change (a^3/4)^5 into the form x^a/b ?

Answer 12

your answer was correct

Answer 13

a^15/4 is correct? :D

Answer 14

yes

Answer 15

thank you both so much!!!! :)

Answer 16

yw from both of us

Answer 17

It said to write it in radical form