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Discrete Mathematics

Identify the correct concept described as: a function that is both one-to-one and onto, pairing every element uniquely.

Difficulty: Hard

About this MCQ

This Hard Discrete Mathematics MCQ checks one syllabus fact.

The question is: “Identify the correct concept described as: a function that is both one-to-one and onto, pairing every element uniquely.”

The accepted answer is A. Bijective function. “Identify the correct concept described as: a function that is both one-to-one and onto, pairing every element uniquely.” is answered by Bijective function (option A). Option B (“Spanning tree”) does not match the stem; it is a near-miss used to catch incomplete recall of Bijective function. Option C (“Logical connective”) does not match the stem; it is a near-miss used to catch incomplete recall of Bijective function. Remaining alternatives (Tautology) fall outside the same rule and should be eliminated once Bijective function 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 in FPSC, PPSC, NTS, and CSS papers.

Correct answer

A. Bijective function

Explanation

“Identify the correct concept described as: a function that is both one-to-one and onto, pairing every element uniquely.” is answered by Bijective function (option A). Option B (“Spanning tree”) does not match the stem; it is a near-miss used to catch incomplete recall of Bijective function. Option C (“Logical connective”) does not match the stem; it is a near-miss used to catch incomplete recall of Bijective function. Remaining alternatives (Tautology) fall outside the same rule and should be eliminated once Bijective function 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 in FPSC, PPSC, NTS, and CSS papers.

Source: Discrete Mathematics Official Reference Guide

Tags: computer science, discrete mathematics, mathematics, logic

Submitted by: MCQsHub Editorial

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