BS Mathematics

Introduction

Mathematics is the science that deals with the logic of shape, quantity, and arrangement. Math is all around us, in everything we do. It is the building block for everything in our daily lives, including mobile devices, architecture (ancient and modern), art, money, engineering, and even sports.

People often wonder what relevance mathematicians serve today. In a modern world, math, such as applied mathematics, is not only relevant, it is crucial. Applied mathematics is a branch of mathematics that is involved in the study of the physical, biological, or sociological world. The idea of applied math is to create a group of methods that solve problems in science. Modern areas of applied math include mathematical physics, mathematical biology, control theory, aerospace engineering, and mathematical finance. Applied math not only solves problems but also discovers new problems or develops new engineering disciplines. Applied mathematicians require expertise in many areas of math, science, physical intuition, common sense, and collaboration. The common approach in applied math is to build a mathematical model of a phenomenon, solve the model and develop recommendations for performance improvement.

Mathematics is both an art and a science and pure mathematics lies at its heart. Pure mathematics explores the boundary of mathematics and pure reason. It has been described as “that part of mathematical activity that is done without explicit or immediate consideration of the direct application,” although what is “pure” in one era often becomes applied later. Finance and cryptography are current examples of areas in which pure mathematics is applied in significant ways. Pure mathematics is driven by abstract problems and used to design a mathematical model of real-world problems. Much of what is pursued by pure mathematicians can have its roots in concrete physical problems, but a deeper understanding of these phenomena brings about problems and technicalities. These abstract problems and technicalities are what pure mathematics attempts to solve and these attempts have led to major discoveries for mankind, including the Universal Turing Machine. 

Computational mathematics involves mathematical research in areas of science where computing plays a central and essential role, emphasizing algorithms, numerical methods, and symbolic methods.

Program Objectives

  • To enhance the knowledge of students to move to higher levels of independent learning.
  • To be a resource in the mathematical sciences for other disciplines with activities that have an ever-increasing need for the power of mathematics.
  • To work closely not only with colleagues from other disciplines within the university but also with colleagues from the local schools and community colleges who share the responsibility of ensuring the flow of a mathematically literate and confident generation of new students.
  • To embrace such a notion that change, which is manifested in computer technologies and educational reforms, can be beneficial.
  • To enhance learning and enrich the intellectual environment.
  • To utilize mathematics as a tool in various fields of industrial and applied sciences.
  • To provide quality education with modern and scientific tools so that graduates may possess a global outlook.

Learning Outcomes

  • Use mathematical models to solve a practical problem.
  • Read mathematics with understanding and communicate mathematical ideas with clarity and coherence.
  • Perform standard mathematical computations with accuracy.
  • Use technology to solve mathematical problems.

Minimum Eligibility Criteria

Intermediate or equivalent qualification with any of the following combinations:

  1. Pre-Engineering
  2. Any other combination with Mathematics
  3. ICS (Intermediate with Computer Sciences)
  4. FA with Mathematics

Note: The applicant must have scored 50% marks in Matriculation as well as in Intermediate. 

Selection Criteria:

Inter marks or equivalent Diploma and written test.