MCQ
$\frac{{1 - 2i}}{{2 + i}} + \frac{{4 - i}}{{3 + 2i}} = $
- A$\frac{{24}}{{13}} + \frac{{10}}{{13}}i$
- B$\frac{{24}}{{13}} - \frac{{10}}{{13}}i$
- C$\frac{{10}}{{13}} + \frac{{24}}{{13}}i$
- ✓$\frac{{10}}{{13}} - \frac{{24}}{{13}}i$
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$(A)$ $Z \cup T_1 \cup T_2 \subset S$
$(B)$ $T_1 \cap\left(0, \frac{1}{2024}\right)=\phi$, where $\phi$ denotes the empty set
$(C)$ $T_2 \cap(2024, \infty) \neq \phi$
$(D)$ For any given $a, b \in Z , \cos (\pi(a+b \sqrt{2}))+i \sin (\pi(a+b \sqrt{2})) \in Z$ if and only if $b=0$, where $i=\sqrt{-1}$