Answer: Symmetric but not reflexive or transitive.
- A Transitive only
- B Symmetric but not reflexive or transitive
- C An equivalence relation
- D Reflexive and symmetric
Correct answer: B. Symmetric but not reflexive or transitive
Explanation: Both directions of the pair are present, but (1,1) is missing and (1,2) with (2,1) does not give (1,1).
Concept context
Types of relations, equivalence classes, one-one and onto functions, composition, and invertible functions