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Chapter 4 - Principle of Mathematical Induction

In this chapter, you’ll study Mathematical Induction. ‘Induction’ means to generalise from specific cases or facts. Mathematical Induction is a specific way to prove things or establish statements or theorems for every natural number. Two steps are involved in mathematical induction – Base step and Induction step.  Therefore, mathematical induction proves that if the first case is true, then all other cases are true, too. The first step is to prove that our first case is true. The second is to prove that if any other case is true, then the following case is also true. It’s like a chain effect!

Let’s take a look at topics and sub-topics of Class 11 Maths Chapter 4, Principle of Mathematical Induction

4.1 Introduction

4.2 Motivation

4.3 The Principle of Mathematical Induction

In Class 11 Maths Chapter 4, you will learn –

Section 4.2 – In this section, you’ll learn how to prove certain formulae and verify statements using the chain reaction of mathematical induction.

Section 4.3 – In this section, you’ll study the principle of mathematical induction and inductive hypothesis.

In this chapter, you are provided with several examples along with their solutions for a clear understanding of the Principle of Mathematical Induction. To know more about Class 11 Maths Chapter 4 Principle of Mathematical Induction, you should explore the exercise below. You can also download the Principle of Mathematical Induction Class 11 NCERT Solutions PDF, solved by expert Maths trainers.

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