How do you simplify $\sqrt{3 x} ((\sqrt{6} x) - \sqrt{12})$ $sqrt(3x)((sqrt6x)-sqrt12)$ ?

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How do you simplify $\sqrt{3 x} ((\sqrt{6} x) - \sqrt{12})$ $sqrt(3x)((sqrt6x)-sqrt12)$ ?

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Answer 1 · 2017-11-14T12:08:02

$3 x \sqrt{2} - 6$ $3xsqrt(2)-6$

Explanation:

Multiply $\sqrt{3 x}$ $sqrt(3x)$ with the rest of the terms:
$\sqrt{3 x} ((\sqrt{6 x}) - \sqrt{12})$ $sqrt(3x)((sqrt(6x))-sqrt(12))$
$\sqrt{3 x} \cdot \sqrt{6 x}) - \sqrt{3 x} \cdot \sqrt{12})$ $sqrt(3x)*sqrt(6x))-sqrt(3x)*sqrt(12))$
$\sqrt{3 \cdot 6} \cdot \sqrt{x \cdot x} - \sqrt{3 \cdot 12}$ $sqrt(3*6)*sqrt(x*x)-sqrt(3*12)$
$\sqrt{18} \cdot \sqrt{x^{2}} - \sqrt{36}$ $sqrt(18)*sqrt(x^2)-sqrt(36)$
$3 \sqrt{2} \cdot x - 6$ $3sqrt(2)*x-6$
$3 x \sqrt{2} - 6$ $3xsqrt(2)-6$

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How do you simplify $\sqrt{3 x} ((\sqrt{6} x) - \sqrt{12})$ $sqrt(3x)((sqrt6x)-sqrt12)$ ?

1 Answer

Explanation:

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How do you simplify sqrt(3x)((sqrt6x)-sqrt12)√3x((√6x)−√12)sqrt(3x)((sqrt6x)-sqrt12)?

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How do you simplify $\sqrt{3 x} ((\sqrt{6} x) - \sqrt{12})$ $sqrt(3x)((sqrt6x)-sqrt12)$ ?