Practice problem
Simplify the following expression: ((x∈A)∧(x∈B)∧(x∉C))∨((x∈A)∨(x∈B))((x \in A) \land (x \in B) \land (x \notin C)) \lor ((x \in A) \lor (x \in B))((x∈A)∧(x∈B)∧(x∈/C))∨((x∈A)∨(x∈B))
x∈A∪Bx \in A \cup Bx∈A∪B
x∈A∩Bx \in A \cap Bx∈A∩B
x∈A∪B−Cx \in A \cup B - Cx∈A∪B−C
x∈A∩B−Cx \in A \cap B - Cx∈A∩B−C
x∈A∩B∩Cx \in A \cap B \cap Cx∈A∩B∩C
Type a concept, like “slope” or “photosynthesis”.