How do you simplify $(3 \sqrt{x^{5}}) \cdot \times \cdot (2 \sqrt{x^{3}})$ $(3 sqrt(x^5)) times (2 sqrt(x^3))$ ?

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Answer 1 · 2016-06-24T19:52:02

$6 x^{4}$ $6x^4$

When multiplying two roots, you can can combine them into a single root of the product.

$3 \sqrt{x^{5}} \times 2 \sqrt{x^{3}}$ $3sqrt(x^5) xx 2sqrt(x^3)$

= $6 \times \sqrt{x^{5} \times x^{3}} = 6 \sqrt{x^{8}}$ $6 xx sqrt(x^5 xx x^3) = 6sqrt(x^8)$

= $6 x^{4}$ $6x^4$

How do you simplify (3√x5)⋅×⋅(2√x3)(3 sqrt(x^5)) *times* (2 sqrt(x^3))?