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The Department of Mathematics and statistics was established in the year 1965. B. Sc Degree course in Mathematics was started in 1980. The motto of the department is ‘Math for a path’.

 The department has degree course with Statistics and Physics as subsidiaries.  The department also offers complementary courses for students of Chemistry and Geology stream. An open course is offered for students of all streams. Faculty members of the department are actively engaged in research and the department conducts national and international seminars, workshops etc.


Programme Specific Outcomes

  • Acquires a comprehensive knowledge and sound understanding of fundamentals of Mathematics.
  • Develops the skill to think critically on abstract concepts of Mathematics
  • Enhances Logical reasoning skills, arithmetic skills, aptitude skills communication skills, self confidence for better employability.
  • Approaches complex problems with creativity and persistence.

Course Outcomes

FOUNDATION OF MATHEMATICS

Learn fundamental ideas of sets, functions, equations and basic logic

ANALYTIC GEOMETRY, TRIGONOMETRY AND DIFFERENTIAL CALCULUS

Understand basics of Analytic Geometry, trigonometry and successive differentiation

CALCULUS

Aquire sound knowledge of differentiation, integration and their applications

VECTOR CALCULUS, THEORY OF NUMBERS AND LAPLACE TRANSFORM

Learn vector differentiation and integration, basic properties of congruence and related theorems,  fundamentals of Laplace transform

MATHEMATICAL ANALYSIS

Learn basic properties of real  numbers and real sequences

DIFFERENTIAL EQUATIONS

Understand basic theory of ordinary and partial differential equations and their solutions

ABSTRACT ALGEBRA

Learn fundamentals of abstract algebraic structures

FUZZY MATHEMATICS

Learn about formal methods to represent “vague” and “less” mathematical knowledge.

APPLICABLE MATHEMATICS

Learn basics of trigonometry, probability and basic algebra

REAL ANALYSIS

Learn core concept of continuous functions ,infinite series and Riemann Integration

COMPLEX ANALYSIS

Familiarise with elementary complex functions and their properties; theory and techniques of complex integration

DISCRETE MATHEMATICS

Understand the Theory and applications of Graphs, Learn basics of cryptography and lattices

LINEAR ALGEBRA AND METRIC SPACES

Gain sound knowledge of Vector spaces, Linear transformations and Metric spaces

OPERATIONS RESEARCH

Understand linear programming problems and optimization techniques



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