(1) A∩B={x∣0<x≤2}A \cap B = \{x \mid 0 < x \leq 2\}A∩B={x∣0<x≤2} (2) A∪B={x∣−2≤x<3}A \cup B = \{x \mid -2 \leq x < 3\}A∪B={x∣−2≤x<3} (3) A‾={x∣x<−2, 2<x}\overline{A} = \{x \mid x < -2,\ 2 < x\}A={x∣x<−2, 2<x} (4) B‾={x∣x≤0, 3≤x}\overline{B} = \{x \mid x \leq 0,\ 3 \leq x\}B={x∣x≤0, 3≤x} A‾∪B‾={x∣x≤0, 2<x}\overline{A} \cup \overline{B} = \{x \mid x \leq 0,\ 2 < x\}A∪B={x∣x≤0, 2<x} (5) A‾∩B‾={x∣x<−2, 3≤x}\overline{A} \cap \overline{B} = \{x \mid x < -2,\ 3 \leq x\}A∩B={x∣x<−2, 3≤x}