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If (R) is reflexive on (A) and (B \subseteq A), on which set is (R \cap (B \times B)) reflexive?

Answer and explanation

Correct answer: On (B)

Step 1: Every element of (B) is also in (A). Step 2: Since (R) is reflexive, ((b,b) \in R) for every (b \in B), and also ((b,b) \in B \times B). Step 3: Thus the restricted relation is reflexive on (B).

Related tags

RelationsFunctionsReflexive RelationRestrictionHardReflexive RelationRelations And FunctionsMathematics

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