Question

Which expression is equivalent to 4sqrt x10? Need answers ASAP!!

Answer 1

Answer:

The answer is x^2( $\sqrt[4]{x^2}$ ).

Step-by-step explanation:

To find an expression equivalent to 4 sqrt x^10, start by simplifying 4 sqrt x^10. To simplify the original equation, rewrite $x^{10}$ as ($x^{2}$)^4 $x^{2}$. Then, pull terms out from under the radical, which will look like $x^{2}$$\sqrt[4]{x^2}$. Next, rewrite $\sqrt[4]{x^2}$ as $x^{2}$$\sqrt{} \sqrt{x}^2$. Finally, pull terms out from under the radical, assuming positive real numbers, which look like $\sqrt[x^2]{x}$, and this will simplify 4 sqrt x^10.

Now, simplify $x^{2}$($\sqrt[4]{x^2}$ ). To simplify, rewrite $\sqrt[4]{x^2}$ as $\sqrt{} \sqrt{x^2}$. Then, pull terms out from under the radical, assuming positive real numbers, and the final answer is $\sqrt[x^2]{x}$.

Finally, 4 sqrt x^10 is equivalent to $x^{2}$($\sqrt[4]{x^2}$ ).