How do you simplify $\sqrt{3 x^{3}}$ $sqrt(3x^3)$ ?

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Answer 1 · 2015-10-28T22:41:12

$\sqrt{3 x^{3}} = x \sqrt{3 x}$ $sqrt(3x^3)=xsqrt(3x)$

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

Factor $3 x^{3}$ $3x^3$ .

$\sqrt{3 \cdot x \cdot x \cdot x} =$ $sqrt(3*x*x*x)=$

$\sqrt{3 x^{2} \cdot x}$ $sqrt(3x^2*x)$

Apply square root rule $\sqrt{a^{2}} = a$ $sqrt(a^2)=a$ .

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

How do you simplify sqrt(3x^3)√3x3sqrt(3x^3)?