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Discrete Mathematics

Identify the correct concept described as: the assignment of labels, or colors, to elements of a graph such as vertices so that no two adjacent elements share the same label.

Difficulty: Hard

About this MCQ

This Hard Discrete Mathematics MCQ checks one syllabus fact.

The question is: “Identify the correct concept described as: the assignment of labels, or colors, to elements of a graph such as vertices so that no two adjacent elements share the same label.”

The accepted answer is D. Graph coloring. Identify the correct concept described as the assignment of labels or colors to elements of a graph such as vertices so that no two adjacent elements share the same label is answered by Graph coloring option D Option A Function mapping does not match the stem it is a near-miss used to catch incomplete recall of Graph coloring Option B Recurrence relation does not match the stem it is a near-miss used to catch incomplete recall of Graph coloring Remaining alternatives Truth table fall outside the same rule and should be eliminated once Graph coloring is identified Discrete Mathematics questions of this type reward precise definitions rather than approximate associations Discrete Mathematics recall of this distinction is a regular item.

Correct answer

D. Graph coloring

Explanation

Identify the correct concept described as the assignment of labels or colors to elements of a graph such as vertices so that no two adjacent elements share the same label is answered by Graph coloring option D Option A Function mapping does not match the stem it is a near-miss used to catch incomplete recall of Graph coloring Option B Recurrence relation does not match the stem it is a near-miss used to catch incomplete recall of Graph coloring Remaining alternatives Truth table fall outside the same rule and should be eliminated once Graph coloring is identified Discrete Mathematics questions of this type reward precise definitions rather than approximate associations Discrete Mathematics recall of this distinction is a regular item.

Source: Discrete Mathematics Official Reference Guide

Tags: computer science, discrete mathematics, mathematics, logic

Submitted by: MCQsHub Editorial

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