Question

What is the simplified form of the fifth root of x to the fourth power times the fifth root of x to the fourth power?

Answer 1

\[\sqrt[5]{x^4?} \times \sqrt[5]{?x^4}\] is the problem

Answer 2

A.)\[\sqrt{x}\]
B.)\[x \frac{ 1 }{ 3 }\]
C.)\[x \sqrt[5]{x^3?}\]
D.)\[x \frac{ 16 }{ 25 }\]

Answer 3

What are ?

Answer 4

\(\large \bf \sqrt[5]{x^4}\times \sqrt[5]{x^4}\implies \sqrt[5]{x^4\times x^4}\implies ?\)

Answer 5

i got \[x \frac{ 16 }{ 25 }\]

Answer 6

@jdoe0001

Answer 7

hmmm 16/25?
if you mean \(\large x^{\frac{16}{25}}\implies \sqrt[25]{x^{16}}\)

and... dunno where the 16 and the 25 came from though, thus, no dice on that one

Answer 8

so... just simplify the radicand at \(\large \sqrt[5]{x^4\times x^4}\) see what that gives you