Let R be the relation over the set of all straight lines in a plane such that L1RL2⟺L1⊥L2.Then, R is

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5 Let R be the relation over the set of all straight lines in a plane such that

Let \( R \) be the relation over the set of all straight lines in a plane such that \( l_{1} R l...

Let \( S \) be the set of all straight lines in a plane. Let \( R \...

Let R be the relation over the set of all straight lines in a plane such that ℓ1 R ℓ2⬄ ℓ1⊥ ℓ2 Then,

Let L denote the set of all straight lines in a plane.Let a relation R be defined by `alpha R

Let \( S \) be the set of all straight lines in a plane. Let \( R \...

Let R be the relation over the set of all straight lines in a plane such that `l_(1) R l_(2) iff l_

#14. Show that the relation ‘is parallel to’ on the set S of all straight lines in a plane, is an•••