Complex and real solutions

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Reference no: EM13127617

Let A be a complex number and B a real number. Show that the equation

|z|^2+Re(Az)+B=0 has a solution if and only if |A|^2 >= 4B. If this is so, show that the solutions set is a circle or a single point.

Reference no: EM13127617

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Complex and real solutions : Let A be a complex number and B a real number. Show that the equation |z|^2+Re(Az)+B=0 has a solution if and only if |A|^2 >= 4B. If this is so, show that the solutions set is a circle or a single point.
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