SOLUTION: prove that ,if |(z)/(|conj(z)|) -conj(z) | = 1 + | z | , z \[Element] C , then (z imaginary)?

Algebra ->  Complex Numbers Imaginary Numbers Solvers and Lesson -> SOLUTION: prove that ,if |(z)/(|conj(z)|) -conj(z) | = 1 + | z | , z \[Element] C , then (z imaginary)?      Log On


   



Question 1207470: prove that ,if |(z)/(|conj(z)|) -conj(z) | = 1 + | z | , z \[Element] C , then (z imaginary)?
Answer by ikleyn(52768) About Me  (Show Source):
You can put this solution on YOUR website!
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D U P L I C A T E


Just solved and explained in full and completely today at this forum under this link

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