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How do you simplify $\sqrt{6 x^{4}} \times \sqrt{12 x^{3}}$ $sqrt(6x^4) times sqrt(12x^3)$ ?

1 Answer

Aug 26, 2016

$6 x^{3} \sqrt{2 x}$ $6x^3sqrt(2x)$

Explanation:

$\sqrt{6 x^{4}} \times \sqrt{12 x^{3}}$ $sqrt(6x^4)xxsqrt(12x^3)$

$=$ $=$ $\sqrt{6} \times x^{2} \times \sqrt{6} \times \sqrt{2} \times \sqrt{x^{2} \times x}$ $sqrt(6)xxx^2xxsqrt(6)xxsqrt(2)xxsqrt(x^2xxx)$

$=$ $=$ $6 \times x^{2} \times \sqrt{2} \times x \sqrt{x}$ $6xxx^2xxsqrt(2)xxxsqrt(x)$

$=$ $=$ $6 x^{3} \sqrt{2 x}$ $6x^3sqrt(2x)$

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