The square root of a negative number involves the imaginary unit \(i\), where \(i^2 = -1\).
By extracting the negative sign from under the square root, it converts into \(i\), since \(\sqrt{-1} = i\).
The square root of \(n\) is simplified to \(\sqrt{175}\), which is approximately 13.23 after rounding to 2 decimal places.
The final simplified form is \(0 + \sqrt{175}i\) or simply \(\sqrt{175}i\), which is approximately 13.23i.
The simplified form of \(\sqrt{-175}\) is approximately 13.23i.
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