Express the radical using the imaginary unit, i. Express your answer in simplified form. +-sqrt(-14)=+-◻

Rewrite using i: Rewrite -sqrt(-14) using i for the square root of -1. Split the radical: Split the radical into -sqrt(-1) * sqrt(14). Replace sqrt(-1): Replace sqrt(-1) with i to get -i * sqrt(14). Simplify final answer: Simplify to get the final answer as -i * sqrt(14).

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Express the radical using the imaginary unit,
i.
Express your answer in simplified form.

+-sqrt(-14)=+-◻

Express the radical using the imaginary unit, $i$ . $\newline$ Express your answer in simplified form. $\newline$ $\pm \sqrt{-14}= \pm \square$

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Algebra 2

Introduction to complex numbers

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Q. Express the radical using the imaginary unit,

i

\newline

Express your answer in simplified form.

\newline

\pm \sqrt{-14}= \pm \square

Rewrite using $i$ : Rewrite $-\sqrt{-14}$ using $i$ for the square root of $-1$ .
Split the radical: Split the radical into $-\sqrt{-1} \times \sqrt{14}$ .
Replace $\sqrt{-1}$ : Replace $\sqrt{-1}$ with $i$ to get $-i \times \sqrt{14}$ .
Simplify final answer: Simplify to get the final answer as $-i \sqrt{14}$ .