How do you simplify $(2 \sqrt{3} + 3 \sqrt{2}) - (4 \sqrt{2} - 3 \sqrt{5} - 2 \sqrt{6})$ $(2 sqrt(3)+3 sqrt(2)) - (4 sqrt(2)-3 sqrt(5)-2 sqrt(6))$ ?

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How do you simplify $(2 \sqrt{3} + 3 \sqrt{2}) - (4 \sqrt{2} - 3 \sqrt{5} - 2 \sqrt{6})$ $(2 sqrt(3)+3 sqrt(2)) - (4 sqrt(2)-3 sqrt(5)-2 sqrt(6))$ ?

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Answer 1 · 2018-08-04T02:55:06

$\Rightarrow 2 \sqrt{3} (1 + \sqrt{2}) - \sqrt{2} + 3 \sqrt{5}$ $color(brown)(=> 2 sqrt3 (1 + sqrt2) - sqrt2 + 3 sqrt5)$

Explanation:

$(2 \sqrt{3} + 3 \sqrt{20} - (4 \sqrt{2} - 3 \sqrt{5} - 2 \sqrt{6})$ $(2 sqrt3 + 3 sqrt20 - (4 sqrt2 - 3 sqrt5 - 2 sqrt6)$

$\Rightarrow 2 \sqrt{3} + 3 \sqrt{2} - 4 \sqrt{2} + 3 \sqrt{5} + 2 \sqrt{6}, Removing bracess$ $=> 2 sqrt3 + 3 sqrt2 - 4 sqrt2 + 3 sqrt5 + 2 sqrt6, " Removing bracess"$

$\Rightarrow 2 \sqrt{3} - \sqrt{2} + 3 \sqrt{5} + 2 \sqrt{2} \cdot \sqrt{3}$ $=> 2 sqrt3 - sqrt2 + 3 sqrt 5 + 2 sqrt2 * sqrt3$

$\Rightarrow (2 \sqrt{3} + \sqrt{2} \cdot 2 \sqrt{3}) - \sqrt{2} + 3 \sqrt{5}$ $=> (2 sqrt3 + sqrt2 * 2 sqrt3) - sqrt2 + 3 sqrt5$

$\Rightarrow 2 \sqrt{3} (1 + \sqrt{2}) - \sqrt{2} + 3 \sqrt{5}$ $color(brown)(=> 2 sqrt3 (1 + sqrt2) - sqrt2 + 3 sqrt5)$

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How do you simplify $(2 \sqrt{3} + 3 \sqrt{2}) - (4 \sqrt{2} - 3 \sqrt{5} - 2 \sqrt{6})$ $(2 sqrt(3)+3 sqrt(2)) - (4 sqrt(2)-3 sqrt(5)-2 sqrt(6))$ ?

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How do you simplify (2√3+3√2)−(4√2−3√5−2√6)(2 sqrt(3)+3 sqrt(2)) - (4 sqrt(2)-3 sqrt(5)-2 sqrt(6))?

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How do you simplify $(2 \sqrt{3} + 3 \sqrt{2}) - (4 \sqrt{2} - 3 \sqrt{5} - 2 \sqrt{6})$ $(2 sqrt(3)+3 sqrt(2)) - (4 sqrt(2)-3 sqrt(5)-2 sqrt(6))$ ?