How do you simplify $\frac{5 \sqrt{6}}{\sqrt{20}} - \frac{2 \sqrt{7}}{\sqrt{35}}$ $(5sqrt(6))/sqrt(20) - (2sqrt(7))/sqrt(35)$ ?

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How do you simplify $\frac{5 \sqrt{6}}{\sqrt{20}} - \frac{2 \sqrt{7}}{\sqrt{35}}$ $(5sqrt(6))/sqrt(20) - (2sqrt(7))/sqrt(35)$ ?

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Answer 1 · 2018-03-14T13:31:27

$\frac{5 \sqrt{6} - 4}{2 \sqrt{5}}$ $(5sqrt6-4)/(2sqrt5)$

Explanation:

$\frac{5 \sqrt{6}}{\sqrt{20}} - \frac{2 \sqrt{7}}{\sqrt{35}}$ $(5sqrt6)/(sqrt20)-(2sqrt7)/(sqrt35)$
$\frac{5 \sqrt{6}}{2 \sqrt{5}} - \frac{2}{\sqrt{5}}$ $(5sqrt6)/(2sqrt5)-(2)/(sqrt5)$
$\frac{5 \sqrt{6}}{2 \sqrt{5}} - \frac{4}{2 \sqrt{5}}$ $(5sqrt6)/(2sqrt5)-(4)/(2sqrt5)$
$\frac{5 \sqrt{6} - 4}{2 \sqrt{5}}$ $(5sqrt6-4)/(2sqrt5)$

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How do you simplify $\frac{5 \sqrt{6}}{\sqrt{20}} - \frac{2 \sqrt{7}}{\sqrt{35}}$ $(5sqrt(6))/sqrt(20) - (2sqrt(7))/sqrt(35)$ ?

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How do you simplify 5√6√20−2√7√35 (5sqrt(6))/sqrt(20) - (2sqrt(7))/sqrt(35)?

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How do you simplify $\frac{5 \sqrt{6}}{\sqrt{20}} - \frac{2 \sqrt{7}}{\sqrt{35}}$ $(5sqrt(6))/sqrt(20) - (2sqrt(7))/sqrt(35)$ ?