How do you simplify $\sqrt{3 x} \cdot (6)$ $sqrt (3x) * (6)$ ?

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Answer 1 · 2018-06-09T09:31:41

$6 \sqrt{3} \sqrt{x}$ $6sqrt(3)sqrt(x)$

We have to simplify the equation-
$y = \sqrt{3 x} \times 6$ $y=sqrt(3x) xx6$

$y = 6 \sqrt{3 x}$ $y=6sqrt(3x)$

$y = \sqrt{36 \times 3 x}$ $y=sqrt(36xx3x)$

$y = \sqrt{108 x}$ $y=sqrt(108x)$

$y = \sqrt{108} \sqrt{x}$ $y=sqrt(108)sqrt(x)$

$y = 6 \sqrt{3} \sqrt{x}$ $y=6sqrt(3)sqrt(x)$

How do you simplify √3x⋅(6)sqrt (3x) * (6)?