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Question

নিচের কোন সমীকরণটির একটি মূল $2 + i \sqrt{3}$

$x^{2} + 4 x - 7 = 0$

$x^{2} + 2 x + 2 = 0$

$x^{2} - 4 x + 7 = 0$

$x^{2} - 4 x - 7 = 0$

ANSWER : 3

Descrption

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