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Discrete Mathematics

Which of the following best names the concept in which a relation that is reflexive, antisymmetric, and transitive, used to describe orderings that are not necessarily total?

Difficulty: Hard

About this MCQ

This Hard Discrete Mathematics MCQ checks one syllabus fact.

The question is: “Which of the following best names the concept in which a relation that is reflexive, antisymmetric, and transitive, used to describe orderings that are not necessarily total?”

The accepted answer is B. Partial order relation. Partial order relation is the person body or term that satisfies Which of the following best names the concept in which a relation that is reflexive antisymmetric and transitive used to describe orderings that are not necessarily total option B Option A Intersection set operation does not match the stem it is a near-miss used to catch incomplete recall of Partial order relation Option C Degree of a vertex does not match the stem it is a near-miss used to catch incomplete recall of Partial order relation Remaining alternatives Power set fall outside the same rule and should be eliminated once Partial order relation is identified Discrete Mathematics questions of this type reward precise definitions rather than approximate associations Discrete.

Correct answer

B. Partial order relation

Explanation

Partial order relation is the person body or term that satisfies Which of the following best names the concept in which a relation that is reflexive antisymmetric and transitive used to describe orderings that are not necessarily total option B Option A Intersection set operation does not match the stem it is a near-miss used to catch incomplete recall of Partial order relation Option C Degree of a vertex does not match the stem it is a near-miss used to catch incomplete recall of Partial order relation Remaining alternatives Power set fall outside the same rule and should be eliminated once Partial order relation is identified Discrete Mathematics questions of this type reward precise definitions rather than approximate associations Discrete.

Source: Discrete Mathematics Official Reference Guide

Tags: computer science, discrete mathematics, mathematics, logic

Submitted by: MCQsHub Editorial

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