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Mathematics II (MTH 168) Notes & Syllabus – TU BSc CSIT 2nd Semester


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Mathematics II (MTH 168) Notes & Syllabus – TU BSc CSIT 2nd Semester

Mathematics II (MTH 168) for TU BSc CSIT 2nd Semester — official syllabus and free notes by Aachal Gupta for Tribhuvan University CSIT students.

Sep 26, 2026
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Mathematics II (MTH 168) is a core Second Semester subject in Tribhuvan University’s BSc CSIT program (current / new course code). It focuses on linear algebra—systems of equations, matrices, vector spaces, eigenvalues, orthogonality, and an introduction to groups, rings, and fields.

On this page you’ll find the official MTH 168 syllabus and Mathematics II full notes by Aachal Gupta.

Note: Older batches may still see MTH 163 on past papers; the syllabus content is largely the same. MTH 168 is the current code under the revised grading system.

What you’ll learn

  • Linear systems, row reduction, and matrix equations
  • Linear transformations and matrix algebra
  • Determinants, vector spaces, bases, and rank
  • Eigenvalues, diagonalization, orthogonality, and least squares
  • Groups, subgroups, rings, and fields

Course snapshot

  • Code: MTH 168 (current) · formerly MTH 163
  • Program: BSc CSIT · Second Semester
  • Board: Tribhuvan University (IOST)
  • Nature: Theory and Practice · Credit hours: 3
  • Marks: 80 (theory)

Start with the syllabus for unit-wise hours, then download the notes PDF for revision.

About Tribhuvan University

This subject Mathematics II is offered by Tribhuvan University. This institution is committed to providing high-quality educational resources.

Frequently Asked Questions

Basic understanding of fundamental concepts is helpful but not required. We start from the basics and build up your knowledge progressively.

Once you start studying, you have unlimited access to all subject materials. You can revisit the content as many times as you need.

Yes, you'll receive a certificate of completion that you can add to your profile. Many institutions recognize our certificates as evidence of continued learning.

Our approach focuses on practical, applicable knowledge of Mathematics II. While we cover theory thoroughly, we emphasize real-world applications and practical skills.

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