1. Courses
  2. MTH231

Linear Algebra

  • Teacher
    Dr. Shabieh Farwa
  • Category
    Mathematics & Statistics
  • Course Code
    MTH231
  • Session
    Fall 2020

Course Material/Videos

Available Resources
15564 Lecture 1 - Introduction Video Notes
15565 Lecture 2 - System of Linear Equations Video Notes
15566 Lecture 3 - Matrices Video Notes
15567 Lecture 4 - Operations on Matrices Video Notes
16000 Lecture 5 - P I: System Solving Techniques Video Notes
16001 Lecture 6 - P 2: System Solving Techniques Video Notes
16654 Lecture 7 - Inverse of a Square Matrix Video Notes
16655 Lecture 8 - Applications of Invertible Matrices Video Notes
17066 Lecture 9 - Determinant of a Square Matrix Video Notes
17067 Lecture 10 - Determinant and Elementary Operations Video Notes
18514 Lecture 11 - Properties of Determinant Video Notes
18515 Lecture 12 - Applications of Determinant Video Notes
18516 Lecture 13 - Cramer’s Rule Video Notes
18517 Lecture 14 - Revision (P 1) Video Notes
18518 Lecture 14 - Revision (P 2) Video Notes
18519 Lecture 15 - Vector Space (P 1) Video Notes
18520 Lecture 15 - Vector Space (P 2) Video Notes
18521 Lecture 15 - Vector Space (P 3) Video Notes
19179 Lecture 16 - Subspace (P-1) Video Notes
19180 Lecture 16 - Subspace (P-2) Video Notes
19181 Lecture 17 - Subspace (P-3) Video Notes
19182 Lecture 17 - Subspace (P-4) Video Notes
20039 Lecture 20 - Basis & Dim(V) (P-1) Video Notes
20040 Lecture 20 - Basis & Dim(V) (P-2) Video Notes
20041 Lecture 21 - Rank & Nullity of Matrices Video Notes
20478 Lecture 22 - Linear Transf. Video Notes
20479 Lecture 23 - Kernel and Range of Linear Transf. (P-1) Video Notes
20480 Lecture 23 - Kernel and Range of Linear Transf. (P-2) Video Notes
20481 Lecture 24 - Matrix of Linear Transf. (P-1) Video Notes
20482 Lecture 24 - Matrix of Linear Transf. (P-2) Video Notes
20483 Lecture 25 - Eigenvalues & Eigenvectors Video Notes
22091 Lecture 26 - Eigenvalues & Eigenvectors Video Notes
22092 Lecture 27 - Diagonalization Video Notes
22093 Lecture 28 - Cayley Hamilton Theorem Video Notes
22094 Lecture 29 - Vectors’ Dot Product Video Notes

COMSATS CourseWare, abbreviated as CCW offers open materials developed by the faculty of CUI, the country’s foremost institution of education and research. The CCW is an expression of mission of COMSATS University Islamabad which states to "extend frontiers of knowledge”, “instigating inquiry”, “benefit students, scholars and communities across the country, the Muslim Ummah and the World, at large”, “share knowledge among non-degree seeking students” and “ extend, apply and exchange knowledge between the institute and society”.

COMSATS University Islamabad, Wah Campus
Wah Cantt, Rawalpindi, Punjab

© Copyright 2025, CUI Wah Campus.