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Provide an example of two complex numbers in the form c + di and e - fi, where c, d, e, and f are positive real numbers such that their product lies in the other possible quadrant. Support your example by determining its product and what quadrant it lies in.

 

 

(I'm having a hard time understanding how to actually do my own example, because I'm used to doing products in the form of:

r(cosθ+isinθ) x r(cosθ+isinθ).

So if someone could possibly just give me two complex numbers in the form of c + di and e - fi, then I could probably do the rest of the work. I'd appreciate if anyone could help me. Thank you loads!! xx)

 May 20, 2020
 #1
avatar+168 
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Nevermind, I got it!!

 May 20, 2020
 #2
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do you have the answer

 May 22, 2020

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