If the equation $\mathrm{a}|\mathrm{z}|^2+\overline{\alpha \overline{\mathrm{z}}+\alpha \overline{\mathrm{z}}}+\mathrm{d}=0$ represents a circle where $a, d$ are real constant when which of the following condition is correct?
Select the correct option:
A
$|\alpha|^2-\mathrm{ad} \neq 0$
B
$|\alpha|^2-\mathrm{ad}>0$ and $\mathrm{a} \in \mathrm{R}-\{0\}$
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