How do you solve $5 \sqrt{12} + 6 \sqrt{20}$ $5\sqrt { 12} + 6\sqrt { 20}$ ?

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Answer 1 · 2016-10-23T08:13:24

$10 \sqrt{3} + 12 \sqrt{5}$ $10sqrt(3) + 12sqrt(5)$

Simplify the square root of 12 and 20.

$(5 \cdot \sqrt{4} \cdot \sqrt{3}) + (6 \cdot \sqrt{4} \cdot \sqrt{5})$ $(5*sqrt(4)*sqrt(3)) + (6*sqrt(4)*sqrt(5))$

$(5 \cdot 2 \cdot \sqrt{3})$ $(5*2*sqrt(3))$ + $(6 \cdot 2 \cdot \sqrt{5})$ $(6*2*sqrt(5))$

$(10 \cdot \sqrt{3})$ $(10*sqrt(3))$ + $(12 \cdot \sqrt{5})$ $(12*sqrt(5))$

The simplified form would be

$10 \sqrt{3} + 12 \sqrt{5}$ $10sqrt(3) + 12sqrt(5)$

How do you solve 5√12+6√205\sqrt { 12} + 6\sqrt { 20}?