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Thiel College Bachelor of Arts in Mathematics

Thiel College

Bachelor of Arts in Mathematics

Greenville, USA

BA

4 years

English

Full time

Request application deadline

Aug 2025

USD 36,364 / per year *

On-Campus

* additional fees apply for international students: services fee $1000 | medical insurance $1600

Fast-track counseling
By contacting the school, you'll get access to free priority counselling for any study and application questions.

Key Summary

    About : The Bachelor of Arts in Mathematics focuses on developing analytical and problem-solving skills through a comprehensive curriculum. Students explore various mathematical concepts and their applications, preparing them for diverse fields. This degree typically encompasses four years of study, allowing students to earn a well-rounded education in mathematics and related disciplines.
    Career Outcomes : Graduates can pursue careers in areas such as education, finance, data analysis, and computer science. Potential roles include mathematician, statistician, or actuary, among others. The program prepares individuals for both professional positions and further education, such as a master's degree or PhD in mathematics or related fields.

Introduction

Mathematics is behind almost everything from computer science to finance to music. The knowledge and skills that a trained mathematician possesses are in demand throughout today’s technology-oriented society. As a Thiel College mathematics major, you'll not only hone your skills in algebra, trigonometry, and calculus, you’ll hone your skills in logic and critical thinking to solve difficult problems.

Major Features

  • Demonstrate a broad base of fundamental mathematical skills, including calculus and linear algebra. Students will use these skills to evaluate, analyze and model in order to make solve real-world problems.
  • Demonstrate abstract logic and reasoning skills developed through the study of theorems and proofs. Students will also be expected to develop their own proofs as solutions to problems.
  • Use computers in the solution of mathematically important problems and understand the limitations and advantages of computational approaches to mathematics.
  • Understand how mathematics can be used to formulate models of real-world phenomena and how to make decisions and predictions based on these models.
  • Be able to communicate mathematics effectively, both orally and in writing.
  • Understand the historical significance of the mathematical discoveries of the past several centuries.
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