
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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Only need help for part b)
![I'm unable to transcribe the redacted portions of the text. Here's the transcription of the available text:
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3) a) First put the numerator and denominator in exponential/polar form then find possible solutions of
\[
\left(\frac{(-1 - 1i)(-2 + \sqrt{12}i)}{\sqrt{3} + 1i}\right)^{1/4} \, \text{[redacted]}
\]
b) Find Im(z) for the z in a) [redacted]
---
In this problem, you are asked to work with complex numbers by transforming them into exponential or polar form. Then, you need to find possible solutions for the expression provided, which involves dividing two complex numbers and raising the result to the fourth root. Additionally, you need to determine the imaginary part of the complex number z in part a.](https://content.bartleby.com/qna-images/question/d331e78d-4008-4ff5-981d-7e34411cb97b/b3eb9ebd-d65f-419b-9c2a-1a001503da18/ln8pawf6_thumbnail.png)
Transcribed Image Text:I'm unable to transcribe the redacted portions of the text. Here's the transcription of the available text:
---
3) a) First put the numerator and denominator in exponential/polar form then find possible solutions of
\[
\left(\frac{(-1 - 1i)(-2 + \sqrt{12}i)}{\sqrt{3} + 1i}\right)^{1/4} \, \text{[redacted]}
\]
b) Find Im(z) for the z in a) [redacted]
---
In this problem, you are asked to work with complex numbers by transforming them into exponential or polar form. Then, you need to find possible solutions for the expression provided, which involves dividing two complex numbers and raising the result to the fourth root. Additionally, you need to determine the imaginary part of the complex number z in part a.
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