How do you simplify $2 \sqrt{1000}$ $2 sqrt1000$ ?

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Answer 1 · 2017-04-11T13:30:46

$20 \sqrt{10}$ $20sqrt10$

When you arrange the term in square root:
It becomes:

$\sqrt{1000} = \sqrt{100 \cdot 10} = 10 \sqrt{10}$ $sqrt1000=sqrt(100*10)=10sqrt10$

Now you have $2 \cdot 10 \sqrt{10}$ $2*10sqrt(10)$

Then you will get $20 \sqrt{10}$ $20sqrt(10)$ as your answer

Answer 2 · 2017-04-11T16:48:21

$20 \sqrt{10}$ $20sqrt10$

$2 \sqrt{1000}$ $2sqrt(1000)$

$:.=2sqrt(10*10*10)$

$:.=sqrt10*sqrt10=10$

$:.=2*10sqrt10$

$:.=20sqrt10$

How do you simplify 2 sqrt10002√1000 2 sqrt1000?