1. Martha makes an error converting the complex number - 5sqrt(3) + 5i to polar form. Where did she make her error? Determine the correct answer and explain what Martha did wrong. 5. Question 3 asked for two possible quadrant locations of the product of c + di and e-fi, where c, d, e, and fare positive real numbers. The product in question 4 was two complex numbers of the form c + di and e-fiwhere c, d, e, and fare positive real numbers. You answered the quadrant location of this product.Provide an example of two complex numbers in the form c + di and e-fi, where c, d, e, and fare positive realnumbers such that their product lies in the other possible quadrant. Support your example by determining itsproduct. .-5√3+5i1. Martha makes an error converting the complex numbererror? Determine the correct answer and explain what Martha did wrong.Answer:3√2cis(742. David determines that. When he considers the graphical representation of thesenumbers, he knows he made an error. Clearly explain in complete sentences what David observed, and3√/Zcis (74)to polar form. Where did she make her= -3+3iwhere David made his mistake. State the correct rectangular equivalence ofAnswer:Answer:3. Two complex numbers are represented by c + di and e-fi, where c, d, e, and fare positive real numbers. Inwhat two quadrants may the product of these complex numbers lie? Explain your answer in completesentences.4. What is the productproduct lie?(4√3 - 4i )(√2 + √2i) in polar form? In what quadrant of the complex plane does the

Answered: Image /qna-images/answer/3364c3f0-77b8-4783-96f6-61eb715d479f.jpg

5. Question 3 asked for two possible quadrant locations of the product of c + di and e-fi, where c, d, e, and f are positive real numbers. The product in question 4 was two complex numbers of the form c + di and e-fi, where c, d, e, and fare positive real numbers. You answered the quadrant location of this product. Provide an example of two complex numbers in the form c + di and e-fi, where c, d, e, and fare positive real numbers such that their product lies in the other possible quadrant. Support your example by determining its product.