Relation R on Real Numbers is defined as R = \(a, b) : a ≤ b\. The relation is : Option 1: Reflexive and Symmetric but not Transitive Option 2: Symmetric and Transitive but not Reflexive Option 3: Reflexive and Transitive but not Symmetric Option 4: Equivalence relation

The answer is 'Reflexive and Transitive but not Symmetric'. View full solution:

Relation R on Real Numbers is defined as R = \(a, b) : a \<=q b\. The relation is :

Ref<=xive and Transitive but not Symmetric

Ref<=xive and Symmetric but not Transitive

Symmetric and Transitive but not Ref<=xive

Ref<=xive and Transitive but not Symmetric

CUET Mathematics 2023 30 May Shift 3

Algebra

Easy

core

Reflexive and Symmetric but not Transitive

Symmetric and Transitive but not Reflexive

Reflexive and Transitive but not Symmetric

Equivalence relation

✅ Correct Option: 3