Square Roots of Negative Numbers ! ⭐

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5 Terms

1
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what’s one thing to remember?

  • i = √-1

  • we will use this in solving these negative radicals

2
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simplify: √-9

  • rewrite as √-1(9)

  • write as a new equation: √-1 * √9

    • take the square root → i * 3

  • answer is 3i

3
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simplify: √-441

  • rewrite as √-1(441)

  • write new equation √-1 * √441

    • take the square roots → i * 21

  • answer is 21i

4
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simplify: √-150

  • notice how this is NOT a perfect square so we solve it differently

  • √-150 = √-1(25)(6)

    • 25 is a perfect square

  • new equation: √-1 (√25) (√6)

  • answer is 5i√6

5
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<p>simplify: √-150 (other method)</p>

simplify: √-150 (other method)

  • you can also solve negative non-perfect square numbers with the factor tree !

<ul><li><p>you can also solve negative non-perfect square numbers with the factor tree !</p></li></ul>