B Tech Syllabus Kannur University

I want the syllabus of B.Tech Computer Science And Engineering II year of Kannur University so can you provide me?

[pawan]

Ok, as you want the syllabus of B.Tech Computer Science And Engineering II year of Kannur University so here I am providing you.

Kannur University B.Tech CSE II year syllabus

Third Semester

Code Subject
2K6CS 301 Engineering Mathematics II
2K6CS 302 Humanities
2K6CS 303 Discrete Computational Structures
2K6CS 304 Computer Programming
2K6CS 305 Switching Theory & Logic Design
2K6CS 306 Electronic Circuits & Systems
2K6CS 307(P) Programming Lab
2K6CS 308(P) Electronics Lab

Fourth Semester

Code Subject
2K6CS 401 Engineering Mathematics III
2K6CS 402 Data Structures & Algorithms
2K6CS 403 Systems Programming
2K6CS 404 Microprocessors & Microcontrollers
2K6CS 405 Computer Organization & Design
2K6CS 406 Electric Circuits & Systems
2K6CS 407(P) Data Structures Lab
2K6CS 408(P) Hardware Lab

2K6 CS 301 : ENGINEERING MATHEMATICS II

3 hours lecture and 1 hour tutorial per week

Module I:
Infinite Series: Convergence and divergence of infinite series – Ratio test – Comparison test – Raabe’s
test – Root test – Series of positive and negative terms- absolute convergence – Test for alternating
series. Power Series: Interval of convergence – Taylors and Maclaurins series representation of functions
– Leibnitz formula for the derivative of the product of two functions – use of Leibnitz formula in the
Taylor and Maclaurin expansions

Module II:
Matrices: Concept of rank of a matrix –echelon and normal forms – System of linear equation -
consistency – Gauss elimination– Homogeneous liner equations-Fundamental system of solutions- Inverse
of a matrix – solution of a system of equations using matrix inversion – eigen values and eigen vectors -
Cayley- Hamilton Theorem.

Module III:
Vector Integral Calculus: Evaluation of line integral, surface integral and volume integrals – Line
integrals independent of the path, conservative force fields, scalar potential- Green’s theorem- Gauss’
divergence theorem- Stoke’s theorem (proof of these not required).

Module IV:
Vector Spaces: subspaces–linear dependence and independence–bases and dimension-linear
transformations -sums, products and inverse of linear transformations.

References:

1. Kreyszing E. Advanced Engineering Mathematics, Wiley Eastern
2. Sastri. S. S. Engineering Mathematics, Prentice Hall of India.
3. Wylie .C. R. Advanced Engineering Mathematics, Mc Grawhill.
4. B .S. Grewal. Higher Engineering Mathematics, Khanna Publishers.
5. Greenberg. M.D. Advanced Engineering Mathematics, Pearson Education Asia.
6. Narayanan .S. Manickavachagom Pella and Ramaiah. Advanced Mathematics for Engineering
Students, S. Viswanathan Publishers


Kannur University B.Tech CSE II year syllabus







For complete syllabus here is the attachment

Contact-

Kannur University
Thavakkara Civil Station P.O.
Kannur, Kerala 670002