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Which statement is true for a symmetric relation but generally not true for an antisymmetric relation?

Answer and explanation

Correct answer: If ((a,b)\in R), then ((b,a)\in R) must also be in (R)

Step 1: The main condition for a symmetric relation is that every pair must have its reverse pair. Step 2: In an antisymmetric relation, reverse pairs can occur together only when the two elements are equal. Step 3: In exams, separate symmetric and antisymmetric relations by their exact conditions, not by their names.

Related tags

Symmetric RelationAntisymmetric RelationConcept ClarityClass 12Relations And FunctionsMathematicsClass 12 Mcq

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