Question
Prove the following:
$\sin ^2 A \cos ^2 B+\cos ^2 A \sin ^2 B+\cos ^2 A \cos ^2 B+\sin ^2 A \sin ^2 B=1$
$\sin ^2 A \cos ^2 B+\cos ^2 A \sin ^2 B+\cos ^2 A \cos ^2 B+\sin ^2 A \sin ^2 B=1$
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$\overline{Z_1 \cdot Z_2}=\overline{Z_1} \cdot \overline{Z_2}$
$\{x\}=0$