How do you simplify $sqrt(6x) divsqrt24$ ?

Question

1555 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2015-09-22T16:00:45

Simplification is done by $sqrt(a)/sqrt(b)=sqrt(a/b)$ and division.

We know that

$sqrt(a)/sqrt(b)=sqrt(a/b)$

Let $a=6x$ and $b=24$

$=>sqrt(6x)/sqrt(24)=sqrt((6x)/24)$

$=>sqrt(6x)/sqrt(24)=sqrt((x)/4)$

$=>sqrt(6x)/sqrt(24)=((x)/4)^(1/2)$

How do you simplify sqrt(6x) divsqrt24sqrt(6x) divsqrt24?