What is the simplest form of the radical expression $4^3sqrt(3x)+5^3sqrt(10x)$ ?

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Answer 1 · 2018-01-14T01:45:32

$color(blue)(sqrt(x)[" "4^3sqrt(3)+5^3sqrt(10)" "]$

Given:

$color(red)(4^3sqrt(3x)+5^3sqrt(10x))$

$4^3sqrt(3)sqrt(x)+5^3sqrt(10)sqrt(x)$

We can see that $color(blue)(sqrt(x))$ is common factor for both terms

Hence, after factoring out the common factor, we have

$color(blue)(sqrt(x)[" "4^3sqrt(3)+5^3sqrt(10)" "]$

Hope you find this solution useful.

What is the simplest form of the radical expression 4^3sqrt(3x)+5^3sqrt(10x)4^3sqrt(3x)+5^3sqrt(10x)?