MTE-06 Online Classes | Abstract Algebra Online Classes | IGNOU


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Description MTE-06 Syllabus
Sample Video Classes MTE-06 Previous Year Question Papers 
What will you learn? How to buy
Material Includes Terms & Conditions

You will be able to see this class for a certain number of days in our app. So select the number of days accordingly.


Video Class Description

Total Number of Videos 25
Time Length Approx. 30 hours
Language Hindi + English
Course MTE-06 Online Class or Abstract Algebra Class


Sample Video Classes

MTE-06 Class-01

Class-01 Notes Download 


MTE-06 Class-02

Class-02 Notes Download

What will you learn?

  • It is divided into four components for this second-level course. In this course, we learn about groups, rings, and fields, among other things. During the first two blocks of the course, you will learn about group theory, and the latter two blocks will teach you rings and fields.
  • As you progress through the course, you will encounter a range of different approaches to abstract algebra. By the end of this chapter, you will see how valuable these approaches are for swiftly and simply analysing the structure of a large number of algebraic systems at the same time.
  • What you learn in this subject will be useful to physicists, chemists, and mathematicians, among other fields.We strongly advise that you get familiar with the ideas of linear algebra before commencing this course, since we will be drawing on a large number of examples from that topic throughout the course. In addition, some ideas from Block 1 of the Linear Algebra course were introduced into the last unit of this course.

Material Includes

  • Class Notes/Study Material
  • Important Questions Collection with Complete Solution
  • Doubts Solution 


MTE-06 Syllabus


Block 1: Elementary Group Theory Block 2: Some More Group Theory
Unit-01 (Sets and Functions) Unit-05 (Normal Subgroups)
Unit-02 (Groups) Unit-06 (Group Homomorphisms)  
Unit-03 (Subgroups) Unit:07 (Permutation Groups)
Unit-04 (Lagrange’s Theorem) Unit:-08 (Finite Groups)


Block 3: Elementary Ring Theory Block 4: Integral Domains and Fields
Unit:09 (Rings) Unit:12 (The Basics)
Unit:10 (Subrings and Ideals) Unit:13 (Polynomial Rings)
Unit:11 (Ring Homomorphisms) Unit:14 (Special Integral Domains)
  Unit:15 (Irreducibility and Field Extensions)


MTE-06 Previous Year Question Papers

How to buy?

How will you get this video session?

Step-01 Complete the order.

Step-02 After receiving your order we will send login credentials to access our Abstract Classes app through email and Whatsapp. (While completing your order please provide your WhatsApp number for better communication)

Step-03 Download Abstract Classes assignment login app. (Available only for Android devices only)

Abstract Classes Assignment Login App

Step-04 Put the credentials in App and get your video session. You’ll find your paid video sessions in the Video section.

Remember: Our app is available only for android devices & A single id can be used on a single device. You cannot use it on more than one device.

Terms & Conditions

  • Users are requested to respect the copyright of the author.
  • The document is in read-only format. You will have no access to print, download and share this document/video. You can only view this solution/video in Mobile and tablets easily.
  • Users are instructed not to take printouts, screenshots, photos etc. of the copyrighted material.
  • Users are instructed not to communicate/share by any media and/or mode the copyrighted material of the author with the public for commercial gains without written permission from the author.
  • If any user is found to be infringing, copying and commercially dealing in the copyrighted material in any manner without express written permission from the author, then strict legal action will be taken against such users.
  • Already We have taken legal action against such users.
  • Our educational materials are solely available on our website and/or application only. Users and/or student can report the dealing or selling of the copied version of our educational materials by any third party at our email id ( and mobile number  (+91-9958288900). In return, such users/students can expect our educational materials free and other benefits as a bonafide gesture which will be completely dependent upon our discretion.

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MTE-06 Online Classes | Abstract Algebra Online Classes | IGNOU


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