Question

Find the simplified product (Sqrt 2x^3)(sqrt 18x^5)

Answer 1

Answer:

$6x^4$

Step-by-step explanation:

the expression we have is:

$(\sqrt{2x^3})( \sqrt{18x^5} )$

Because it is a product of two square roots, we can put it together in one:

$\sqrt{(2x^3)(18x^5)}$

and we carry out the multiplication inside the square root

(to multiply the variable x we sum the exponents 3+5=8)

$\sqrt{2*18x^{3+5}}\\\\=\sqrt{36x^8}$

and now we can take the square root of 36 which is 6.

and to take the square root if $x^8$ we divide the exponent by 2:

$=6x^{8/2}\\=6x^4$

the simplified product is:  $6x^4$

Answer 2

The answer is 6x^4

You can find the equation to your question here

brainly.com/question/9720288#readmore

The answer explains in detail and is easy to understand.