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Use the imaginary number ii to rewrite the expression below as a complex number. Simplify all radicals. 37-\sqrt{-37}

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Q. Use the imaginary number ii to rewrite the expression below as a complex number. Simplify all radicals. 37-\sqrt{-37}
  1. Apply imaginary unit: Now, we know that 1\sqrt{-1} is the imaginary unit ii. So, 37-\sqrt{-37} becomes 1×i×37-1 \times i \times \sqrt{37}.
  2. Multiply by 1-1 and ii: Multiplying 1-1 by ii by 37\sqrt{37} gives us i×37-i \times \sqrt{37}.
  3. Simplify result: Finally, we simplify i×37-i \times \sqrt{37} to i×37-i \times \sqrt{37}, since there's nothing more to simplify.

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