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?

Question

caishaax3 · Answer

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

caishaax3 · Answer

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

zzr0ck3r · Answer

What are ?

jdoe0001 · Answer

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

caishaax3 · Answer

i got $$x \frac{ 16 }{ 25 }$$

caishaax3 · Answer

@jdoe0001

jdoe0001 · Answer

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

jdoe0001 · Answer

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