Skip to main content
E-mail : info@staloysiuscollege.ac.in
  • You are currently using guest access (Log in)
sacelectures

Mathematics Paper I-Abstract Algebra

  1. Home
  2. Courses
  3. Mathematics Paper I-Abstract Algebra

Topic outline

  • General

    • Eulers Theorem

    • Fermats Theorem

    • Finite Group

    • Group(Continued)

    • Introduction of Coset

    • Introduction of cyclic group

    • Introduction of Group

    • Introduction of normal subgroup

    • Introduction of quotient group

    • Kernel of homomorphism

    • Lagrange's theorem and its application

    • Order of an element of a group

    • Properties of Group

    • Theorems of cosets

    • Theorems of cyclic group

    • Theorems of normal subgroups cont...

    • theorems of normal subgroups

    • Theorems of Subgroups continued

    • Theorems of Subgroups

    • Cauchy's Theorem

    • Conjugate element and class

    • Conjugate element of a group

    • Examples of conjugate element and class

    • Introduction of isomorphism

    • Theorems of isomorphism

    • Center of the group

    • introduction of ring-1

    • introduction of ring-2

    • Introduction of a ring part-iii

    • Introduction of ideals in a ring R part-2

    • Introduction of ideals in a ring R part-3

    • introduction of Ideals

    • Kernel of Homomorphism in a ring R-Part 1 continue

    • Kernel of Homomorphism in a ring R

    • TYPES OF RING

    • Fundamental Theorem of ring homomorphism

    • Integral Domain

    • Introduction of a field

    • Theorems of Integral domain

    • Mathematics Paper I-Abstract Algebra
    • General
    • Eulers Theorem
    • Fermats Theorem
    • Finite Group
    • Group(Continued)
    • Introduction of Coset
    • Introduction of cyclic group
    • Introduction of Group
    • Introduction of normal subgroup
    • Introduction of quotient group
    • Kernel of homomorphism
    • Lagrange's theorem and its application
    • Order of an element of a group
    • Properties of Group
    • Theorems of cosets
    • Theorems of cyclic group
    • Theorems of normal subgroups cont...
    • theorems of normal subgroups
    • Theorems of Subgroups continued
    • Theorems of Subgroups
    • Cauchy's Theorem
    • Conjugate element and class
    • Conjugate element of a group
    • Examples of conjugate element and class
    • Introduction of isomorphism
    • Theorems of isomorphism
    • Center of the group
    • introduction of ring-1
    • introduction of ring-2
    • Introduction of a ring part-iii
    • Introduction of ideals in a ring R part-2
    • Introduction of ideals in a ring R part-3
    • introduction of Ideals
    • Kernel of Homomorphism in a ring R-Part 1 continue
    • Kernel of Homomorphism in a ring R
    • TYPES OF RING
    • Fundamental Theorem of ring homomorphism
    • Integral Domain
    • Introduction of a field
    • Theorems of Integral domain
    • Home
    • Calendar

    About St. Aloysius College

    St. Aloysius College is the pioneer educational institution in the town as well as in the state. It is affiliated to the Rani Durgavati Vishwavidalaya , Jabalpur.  St. Aloysius College was founded in 1951 and is situated in the Jabalpur Cantonment area.  It is a Christian College owned and established by the Catholic Diocese of Jabalpur, which belongs to the minority community of Catholics and is administered by the said Diocese through the St. Aloysius College Society.

    • Moodle community
    • Moodle Docs
    • Moodle support

    Contact us

    St. Aloysius College, 1, Ahilya Bai Marg, Pentinaka Chowk, Sadar, Jabalpur, Madhya Pradesh, India-482001
    E-mail : info@staloysiuscollege.ac.in

    Follow us

    Copyright @ St. Aloysius College(Autonomous) Jabalpur, Madhya Pradesh.