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Dr. B. R. Ambedkar University-Srikakulam
B.Sc Mathematics Syllabus

Dr. B. R. Ambedkar University, Srikakulam is a premier educational institution in Andhra Pradesh, India, offering undergraduate and postgraduate programs across various disciplines. The University is known for its academic excellence, research contributions, and commitment to quality education.

The B.Sc Mathematics program at Dr. B. R. Ambedkar University is designed to provide students with a strong foundation in mathematical concepts, theories, and applications, preparing them for advanced studies and careers in various fields.

Program Overview

The Bachelor of Science (B.Sc) in Mathematics is a three-year undergraduate program divided into six semesters. The curriculum is designed to develop mathematical thinking, problem-solving abilities, and analytical skills among students. The program covers various branches of mathematics including calculus, algebra, geometry, statistics, and their applications.

Program Structure

The B.Sc Mathematics program follows the Choice Based Credit System (CBCS), offering students flexibility in choosing courses according to their interests and career goals. Each semester typically spans 16-18 weeks of teaching and includes both theoretical and practical components.

First Semester

Course Code Course Title Credits
MAT101 Differential Calculus 4
MAT102 Classical Algebra and Trigonometry 4
MAT103 Mathematics Practical - I 2
SEC1 Skill Enhancement Course I 2

Key Topics in Differential Calculus:

  • Limits, continuity, and differentiability
  • Successive differentiation and Leibnitz theorem
  • Polar coordinates and curvature
  • Partial differentiation
  • Maxima and minima of functions of two variables

Key Topics in Classical Algebra and Trigonometry:

  • Matrices and determinants
  • Algebra of complex numbers
  • De Moivre's Theorem and applications
  • Hyperbolic functions
  • Binomial, exponential, and logarithmic series

Second Semester

Course Code Course Title Credits
MAT201 Integral Calculus 4
MAT202 Vector Calculus and Geometry 4
MAT203 Mathematics Practical - II 2
SEC2 Skill Enhancement Course II 2

Key Topics in Integral Calculus:

  • Definite integrals and applications
  • Multiple integrals
  • Beta and Gamma functions
  • Reduction formulae
  • Differential equations of first order and first degree

Key Topics in Vector Calculus and Geometry:

  • Vector differentiation and integration
  • Gradient, divergence, and curl
  • Line integrals and surface integrals
  • Vector spaces
  • Three-dimensional geometry

Third Semester

Course Code Course Title Credits
MAT301 Abstract Algebra 4
MAT302 Real Analysis 4
MAT303 Mathematics Practical - III 2
SEC3 Skill Enhancement Course III 2

Key Topics in Abstract Algebra:

  • Groups, subgroups, and cyclic groups
  • Permutation groups
  • Normal subgroups and quotient groups
  • Rings and ideals
  • Integral domains and fields

Key Topics in Real Analysis:

  • Real number system
  • Sequences and series
  • Limits and continuity of functions
  • Differentiability
  • Riemann integration

Fourth Semester

Course Code Course Title Credits
MAT401 Linear Algebra 4
MAT402 Differential Equations 4
MAT403 Mathematics Practical - IV 2
SEC4 Skill Enhancement Course IV 2

Key Topics in Linear Algebra:

  • Vector spaces and subspaces
  • Linear transformations
  • Matrices and systems of linear equations
  • Eigenvalues and eigenvectors
  • Inner product spaces

Key Topics in Differential Equations:

  • Linear differential equations with constant coefficients
  • Second-order linear differential equations
  • Series solutions
  • Partial differential equations
  • Applications to physical problems

Fifth Semester

Course Code Course Title Credits
MAT501 Numerical Methods 4
MAT502 Complex Analysis 4
MAT503 Mathematics Practical - V 2
SEC5 Skill Enhancement Course V 2

Key Topics in Numerical Methods:

  • Solution of algebraic and transcendental equations
  • Interpolation
  • Numerical differentiation and integration
  • Solution of ordinary differential equations
  • Computer implementation of numerical methods

Key Topics in Complex Analysis:

  • Complex numbers and functions
  • Analytic functions
  • Complex integration
  • Power series
  • Singularities and residues

Sixth Semester

Course Code Course Title Credits
MAT601 Probability and Statistics 4
MAT602 Mechanics 4
MAT603 Mathematics Practical - VI 2
SEC6 Skill Enhancement Course VI 2

Key Topics in Probability and Statistics:

  • Probability theory and distributions
  • Random variables and expectation
  • Joint distributions
  • Sampling distributions
  • Estimation and hypothesis testing

Key Topics in Mechanics:

  • Statics: Forces, equilibrium, and structures
  • Dynamics: Motion, velocity, acceleration
  • Newton's laws of motion
  • Projectile motion
  • Harmonic oscillations

Admission Requirements

  • Candidates must have passed the Intermediate examination (10+2) or equivalent with Mathematics as one of the main subjects.
  • A minimum aggregate of 50% marks in the qualifying examination (45% for reserved categories as per government norms).
  • Admission is based on merit and follows the reservation policy of the government.
  • Candidates from Andhra Pradesh state are given preference as per university norms.
  • Admission is subject to the availability of seats and fulfillment of eligibility criteria.

Career Prospects

Graduates with a B.Sc in Mathematics from Dr. B. R. Ambedkar University have diverse career opportunities in various sectors including:

  • Research and Development in government and private organizations
  • Banking and Finance sectors
  • Insurance and Risk Management
  • Software Development and IT Industry
  • Data Analysis and Data Science
  • Actuarial Science
  • Teaching at schools and colleges (with appropriate qualifications like B.Ed)
  • Higher studies and research in Mathematics, Applied Mathematics, Statistics, Computer Science, etc.
  • Government departments and public sector undertakings
  • Market Research and Operations Research

Many graduates also pursue specialized courses like Master of Mathematics, Master of Statistics, Master of Computer Applications, Master of Business Administration, or research programs to enhance their career prospects.

Evaluation System

The evaluation system of the B.Sc Mathematics program comprises internal assessment and end-semester examinations:

  • Internal Assessment: 30% of total marks (based on assignments, tests, seminars, and attendance)
  • End-Semester Examination: 70% of total marks (conducted at the end of each semester)
  • Practical examinations are conducted separately with internal and external examiners
  • Students must secure a minimum of 40% in both internal assessment and end-semester examinations to pass each course
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