PO1: Mathematical Knowledge – Acquire a solid foundation in pure and applied
mathematics, including calculus, algebra, analysis, and differential equations.
PO2: Problem Solving & Logical Thinking – Develop strong analytical and logical
reasoning skills to identify, model, and solve mathematical and computational
problems.
PO3: Computational Proficiency – Gain practical knowledge of programming (C,
Java, Python) and computational tools for solving mathematical problems
effectively.
PO4: Application of Mathematics – Apply mathematical concepts to real-life
situations, scientific investigations, and interdisciplinary areas such as data
science and computer applications.
PO5: Research & Innovation – Utilize mathematical and computational techniques
to explore new ideas, analyze data, and contribute to research and development
PSO1: Master Core Mathematics – Understand and apply fundamental concepts of
calculus, differential equations, algebra, and analysis in problem-solving.
Abstract Structures & Algorithms – Develop proficiency in group theory,
ring theory, and linear algebra with applications in cryptography, coding
theory, and computer algorithms.
PSO2: Computational Skills – Apply programming knowledge (C, Java, Python)
and database/web technologies for developing algorithms, simulations, and
computational models.
Applied Mathematical Modeling – Use mathematical and computational
techniques to model and solve real-world problems in science, engineering, and
industry.
PSO3: Career & Higher Studies Readiness – Prepare for careers in education, IT,
data science, finance, and research, and pursue higher studies in mathematics,
computer science, or related disciplines.
PO1: Foundational Knowledge: Acquire a strong understanding of core concepts in mathematics, physical
sciences, and chemical sciences, applying these principles to solve real-world problems.
PO2: Analytical Skills : Develop proficiency in solving differential equations, analytical solid geometry, and
algebraic structures through group theory and ring theory.
PO3: Advanced Techniques : Master advanced mathematical methods, including Laplace transforms, integral
transforms, special functions, real analysis, linear algebra, and vector calculus.
PO4: Specialized Knowledge : Gain expertise in complex variables, numerical methods, number theory,
mathematical statistics, algebra, classical mechanics, discrete mathematics, topology, and cryptography.
PO5: Practical Application : Apply mathematical theories in real-world settings through internships and
apprenticeships, enhancing practical understanding.
PSO1: Advanced Mathematical Proficiency: Develop advanced problem-solving skills by mastering complex
mathematical concepts such as differential equations, group theory, ring theory, and numerical methods.
PSO2: Analytical and Computational Skills: Enhance analytical and computational abilities, including the use
of mathematical software and programming to model, analyze, and interpret data effectively.
PSO3: Research and Practical Application: Engage in research and internships to apply mathematical theories
in real-world contexts, fostering innovation and interdisciplinary collaboration.