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    Course Code: MAT4100104MJ / MAT4100104MN

    Classical Algebra

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    Classical Algebra

    Course Code: MAT4100104MJ / MAT4100104MN

    Click on the topics below to view the questions and answers for this paper:

    Unit: 1 Polar representation of complex number
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    Unit: 2 Algebraic equations
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    Unit: 3 Matrix Algebra
    View Notes ➔

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    Classical Algebra

    Course Code: MAT4100104MJ
    Course Content
    UNIT 1
    20 Marks | 20 Classes
    Polar representation of complex number, De Moivre’s theorem (both integral and rational index), Roots of complex numbers, nth roots of unity, Application of De Moivre’s Theorem, Exponential and logarithmic functions of complex numbers, Hyperbolic functions.
    [1] Chapter 2 (Sections 2.7-2.13, 2.16)
    UNIT 2
    20 Marks | 20 Classes
    Algebraic equations: Deduction from Fundamental Theorem of Classical Algebra, Descartes’ rule of signs, relation between roots and coefficients of a polynomial equation of degree n, symmetric functions of roots, Transformation of equations, Cardon’s method of solution of a cubic equation, Euler’s method of solution of a biquadratic equation.
    [1] Chapter 5; Theorem 5.1.1, Theorem 5.2.1, Section 5.3 - 5.6, 5.11, 5.12.
    UNIT 3
    20 Marks | 20 Classes
    Matrix Algebra, Addition, Transposition, Symmetry, Multiplication of matrices and their properties, Matrix inversion and properties, Row Echelon form and Rank of a matrix, Reduced row Echelon form, Consistency of linear systems, Solutions of system of homogeneous linear equations with number of equations and unknowns up to four.
    [2] Chapter 3 (Sections 3.2, 3.5, and 3.7) Chapter 2 (Sections 2.1 to 2.4)
    Text Books
    • Mappa, S.K., Higher Algebra (Classical), Revised 8th Edition, 2011, Levant Books.
    • Meyer, Carl D. (2000). Matrix Analysis and Applied Linear Algebra. Society for Industrial and Applied Mathematics (Siam).
    Reference Books
    • Dickson, Leonard Eugene (2009). First Course in The Theory of Equations. The Project Gutenberg eBook (http://www.gutenberg.org/ebooks/29785)
    • Gilbert, William J., & Vanstone, Scott A. (1993). Classical Algebra (3rd ed.). Waterloo Mathematics Foundation, Canada.
    • Titu Andreescu and Dorin Andrica, Complex Numbers from A to Z, Birkhauser, 2006.

    C Programming

    Course Code: SEC0100103
    Course Content
    Unit 1
    10 Contact Hours
    Variables, constants, variable declaration, initialization, basic data types, operators and expression (arithmetic, relational, logical, assignment, conditional, increment and decrement), hierarchy of operations for arithmetic operators, size of and comma operator, mixed mode operation and automatic (implicit) conversion, cast (explicit) conversion, library functions, structure of a C program, input/output functions and statements.
    Unit 2: Control Statements
    10 Contact Hours
    if-else statement (including nested if-else statement), switch statement. Loop control Structures (for and nested for, while and do-while). Break, continue, go to statements, exit function.
    Unit 3: Arrays and subscripted variables
    10 Contact Hours
    One dimensional array declaration, accessing values in an array, initializing values in an array, sorting of numbers in an array, addition and multiplication of matrices with the help of array.
    Practical
    Programmes for practical
    15 Contact Hours
    To find roots of a quadratic equation, value of a piecewise defined function (single variable), factorial of a given positive integer, Fibonacci numbers, square root of a number, cube root of a number, sum of different algebraic and trigonometric series, a given number to be prime or not, sum of the digits of any given positive integer, solution of an equation using N-R algorithm, reversing digits of an integer. Sorting of numbers in an array, to find addition, subtraction and multiplication of matrices.
    [1] Chapters 3, 4, 5, 6, 7 and 9
    Text Book
    • T. Jeyapoovan, A First Course in Programming with C, T. Jeyapoovan, Vikash Publishing House Pvt. Ltd.
    Reference Books
    • E. Balaguruswamy, Programming with C, Schaum Series.
    • Y. Kanetkar, Let us C, B.P. Publication.


































































































































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