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Discrete Mathematics

Which statement correctly explains Mathematical induction?

Difficulty: Hard

About this MCQ

This Hard Discrete Mathematics question asks: Which statement correctly explains Mathematical induction? The correct choice is A. A proof technique used to establish that a statement holds for all natural numbers by proving a base case and an inductive step.. Read the options below, commit to one, then use the explanation to see why that choice holds and why the others do not.

Discrete Mathematics items like this one are written for Pakistan exams such as CSS, FPSC, PPSC, and NTS. The difficulty label is a hint about how much of the topic the stem assumes, not a score. Tags and exam names, when they are present, tell you where else the same idea is tested. Previous and next links stay in Discrete Mathematics so you can continue the subject. Related questions point at nearby stems if you want another angle on the same idea.

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Correct answer

A. A proof technique used to establish that a statement holds for all natural numbers by proving a base case and an inductive step.

Explanation

A proof technique used to establish that a statement holds for all natural numbers by proving a base case and an inductive step is the term that matches Which statement correctly explains Mathematical induction option A Option B A branch of discrete mathematics studying graphs made up of vertices connected by edges does not fit this question Option C An arrangement of objects in a specific order where order matters does not fit this question Option D A well-defined collection of distinct objects considered as a single entity in mathematics does not fit this question For this Discrete Mathematics question the accepted answer is A proof technique used to establish.

Source: Discrete Mathematics Official Reference Guide

Tags: computer science, discrete mathematics, mathematics, logic

Submitted by: MCQsHub Editorial

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