How do you simplify $2 \sqrt{3} (5 \sqrt{3} + 5 \sqrt{5})$ $2sqrt3(5sqrt3 + 5sqrt5)$ ?

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Answer 1 · 2017-11-01T02:24:48

Expression $= 10 (3 + \sqrt{15}) \approx 68.72983$ $=10(3+sqrt15 ) approx 68.72983$

Expression $= 2 \sqrt{3} (5 \sqrt{3} + 5 \sqrt{5})$ $= 2sqrt3(5sqrt3+5sqrt5)$

Expand;

$= 10 \times \sqrt{3} \times \sqrt{3} + 10 \times \sqrt{3} \times \sqrt{5}$ $= 10xxsqrt3xxsqrt3 + 10xx sqrt3xxsqrt5$

$= 10 \times 3 + 10 \times \sqrt{15}$ $= 10xx3 + 10xx sqrt15$

$= 10 (3 + \sqrt{15})$ $=10(3+sqrt15)$

$\approx 68.72983$ $approx 68.72983$

How do you simplify 2sqrt3(5sqrt3 + 5sqrt5)2√3(5√3+5√5)2sqrt3(5sqrt3 + 5sqrt5)?