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2 Consider the relation R=1 point ) {(x, y) x-y=0} {R} {R}

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2 Consider the relation $R = 1$ point ) ${(x, y) ∣ x - y = 0} \subset R \times R$ on the set $R$ . Which of the following is/are true? $R$ is a transitive relation. $R$ is a function. $R$ is not an equivalence relation. $R$ is a reflexive relation. $R$ is a symmetric relation.

Name: Video solution 1: 2 Consider the relation R=1 point ) {(x,y)∣x−y=0}⊂R×R on the set R. Which of the following is/are true? R is a transitive relation. R is a function. R is not an equivalence relation. R is a reflexive relation. R is a symmetric relation.
Uploaded: 2022-09-14T11:38:17.000Z
Duration: 3 min
Description: Video solution 1: 2 Consider the relation R=1 point ) {(x,y)∣x−y=0}⊂R×R on the set R. Which of the following is/are true? R is a transitive relation. R is a function. R is not an equivalence relation. R is a reflexive relation. R is a symmetric relation.

Views: 5,168 students

Updated on: Sep 14, 2022

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Samuel Discussed

2 Consider the relation

R = 1

point )

{(x, y) ∣ x - y = 0} \subset R \times R

on the set

R

. Which of the following is/are true?

R

is a transitive relation.

R

is a function.

R

is not an equivalence relation.

R

is a reflexive relation.

R

is a symmetric relation.

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Question Text	2 Consider the relation $R = 1$ point ) ${(x, y) ∣ x - y = 0} \subset R \times R$ on the set $R$ . Which of the following is/are true? $R$ is a transitive relation. $R$ is a function. $R$ is not an equivalence relation. $R$ is a reflexive relation. $R$ is a symmetric relation.
Updated On	Sep 14, 2022
Topic	Calculus
Subject	Mathematics
Class	Class 11
Answer Type	Video solution: 1
Upvotes	98
Avg. Video Duration	3 min

2 Consider the relation $R = 1$ point ) ${(x, y) ∣ x - y = 0} \subset R \times R$ on the set $R$ . Which of the following is/are true? $R$ is a transitive relation. $R$ is a function. $R$ is not an equivalence relation. $R$ is a reflexive relation. $R$ is a symmetric relation.

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