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Relations, type of relations, equivalence relations Previous Year Questions for JEE

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Q1MathsUnit 1: Sets, Relations and Functions
Which of the following is NOT equivalent to p→q?\boldsymbol{p} \rightarrow \boldsymbol{q} ?
Q2MathsUnit 1: Sets, Relations and Functions
Assertion The relation R\boldsymbol{R} given by R={(1,3),(4,2),(2,4),(2,3),(3,1)}\boldsymbol{R}=\{(\mathbf{1}, \mathbf{3}),(\mathbf{4}, \mathbf{2}),(\mathbf{2}, \mathbf{4}),(\mathbf{2}, \mathbf{3}),(\mathbf{3}, \mathbf{1})\} on a set A={1,2,3,4}A=\{1,2,3,4\} is not symmetric. Reason For symmetric relation R=R−1\boldsymbol{R}=\boldsymbol{R}^{-1}
Q3MathsUnit 1: Sets, Relations and Functions
Which of the following statements is the contrapositive of the statement, You win the game if you know the rules but are not overconfident.
Q4MathsUnit 1: Sets, Relations and Functions
Which of the following statements is the inverse of "Our pond floods whenever there is a thunderstorm."?
Q5MathsUnit 1: Sets, Relations and Functions
R\mathrm{R} is a relation in A\mathrm{A} and (a,b)∉r,(\mathrm{a}, \mathrm{b}) \notin \mathrm{r}, implies (b, a) ∉R\notin \mathrm{R} then R\mathrm{R} is said to be relation
Q6MathsUnit 1: Sets, Relations and Functions
Let ρ\rho be a relation defined on N,N, the set of natural numbers, as ρ={(x,y)∈N×N:2x+y=41}\boldsymbol{\rho}=\{(\boldsymbol{x}, \boldsymbol{y}) \in \boldsymbol{N} \times \boldsymbol{N}: \mathbf{2} \boldsymbol{x}+\boldsymbol{y}=\mathbf{4 1}\} then
Q7MathsUnit 1: Sets, Relations and Functions
Give a relation R={(1,2),(2,3)}\mathrm{R}=\{(1,2),(2,3)\} on the set of natural numbers, add a minimum number of ordered pairs. This question has multiple correct options
Q8MathsUnit 1: Sets, Relations and Functions
According to Euclid's division algorithm, using Euclid's division lemma for any two positive integers aa and bb with a>ba>b enables us to find the

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Why practise PYQs for Relations, type of relations, equivalence relations?

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Our bank includes exam-style MCQs aligned with JEE Main Mathematics syllabus for Relations, type of relations, equivalence relations, covering the same topics as previous year papers.

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