 Ch01. Real Numbers

Ch01. Real Numbers

In this self study course, you will learn Euclid’s division lemma, Fundamental Theorem of Arithmetic – statements after reviewing work done earlier and after illustrating and motivating through examples, Proofs of irrationality, Decimal representation of rational numbers in terms of terminating/non-terminating recurring decimals. For further understanding of concepts and for examination preparation, practice questions based on the above topics are discussed in the form of assignments that have questions from NCERT Textbook exercise, NCERT Examples, Board’s Question Bank, RD Sharma, NCERT Exemplar etc. instead of only one book. The PDF of assignments can be downloaded within the course.

STATUS: Not Logged In

Course Content

Expand All

Introduction and PDF

Euclid Division Lemma

Highest Common Factor / Greatest Common Divisor

Assignment – 1

1 Subtopic
Expand
Topic Content
0% Complete 0/1 Steps

Question – 1

Euclid Division Algorithm

Assignment – 1

10 Subtopics
Expand
Topic Content
0% Complete 0/10 Steps

Question – 2

Question – 3

Question – 4

Question – 5

Question – 6

Question – 7

Question – 8

Question – 9

Question – 10

Question – 11

Euclid Division Lemma (Advanced)

Assignment – 2

10 Subtopics
Expand
Topic Content
0% Complete 0/10 Steps

Question – 1

Question – 2

Question – 3

Question – 4

Question – 6

Question – 8

Question – 5

Question – 7

Question – 10

Question – 9

Fundamental Theorem of Arithmetic

Assignment – 3

1 Subtopic
Expand
Topic Content
0% Complete 0/1 Steps

Question – 1

HCF and LCM using Factors

Assignment – 3

5 Subtopics
Expand
Topic Content
0% Complete 0/5 Steps

Question – 2

Question – 3

Question – 4

Question – 7

Question – 6

Assignment – 4

8 Subtopics
Expand
Topic Content
0% Complete 0/8 Steps

Question – 1

Question – 2

Question – 3

Question – 4

Question – 5

Question – 6

Question – 7

Question – 8

  1. Homepage
  2. Ch01. Real Numbers
  • ABOUT
  • CONTACT
  • PRIVACY
  • TERMS
  • DISCLAIMER
© 2023 MathYug. All Rights Reserved.