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Question

$z = \frac{2 - 3 i}{2 + i}$ হলে Re(z) = ?

$- \frac{8}{5}$

$- \frac{1}{5}$

$\frac{1}{5}$

$\frac{8}{5}$

ANSWER : 3

Short Descrption

Descrption

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"></figure>

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