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As our society becomes more technological, it is increasingly affected by mathematics. Quite sophisticated mathematics is now central to the natural sciences, to ecological issues, to economics, and to our commercial and technical life. A student who takes such general-level courses as MATH 5a, 8a, 10a, 10b, 15a, or 20a will better be prepared to engage with the modern world. Mathematics is, at the same time, a subject of the greatest depth and beauty with a history extending from antiquity, and a powerful tool for understanding our world. The department attempts to make this manifest. The undergraduate major introduces students to some fundamental fields—algebra, real and complex analysis, geometry, and topology—and to the habit of mathematical thought. Mathematics majors may go on to graduate school, scientific research, finance, actuarial science, or mathematics teaching, but many choose the major for its inherent interest. Learning Goals Students may study mathematics for several reasons: for its own intrinsic interest, for its applications to other fields such as economics, computer science, and physical and life sciences, and for the analytical skills that it provides for such fields of study as law, medicine, and business. The mathematics major at Brandeis serves a diverse audience, consisting of students with all of these reasons. Students completing the major in mathematics will: 1. Understand the fundamental concepts of mathematical proof, logic, abstraction and generalization. 2. Achieve a basic knowledge of the following areas of mathematics: a) Matrices, linear algebra, and multivariable calculus. b) Analysis in one and several variables, including properties of the real numbers and of limits. c) Axiomatically defined algebraic structures, such as groups, rings, fields, and vector spaces. Mathematics majors will know the basic ideas of some, but not necessarily all, of the following areas: differential equations, probability and statistics, number theory, combinatorics, real and complex analysis, topology, and differential geometry. Teacher Preparation Track Students who complete the Brandeis program for Massachusetts High School Teacher Licensure (see the Education Program section in this Bulletin) may earn a bachelor's degree in mathematics by satisfying major requirements A, B, C, and D above and the following: E. MATH 8a (Introduction to Probability and Statistics) or 36a (Probability). F. Two additional courses, either MATH courses numbered 27 or higher or cross-listed courses. G. A computer science course numbered 10 or higher. H. Completion of the High School Teacher Licensure Program.
Program overview
Main Subject
Education and Training
Degree
BA
Study Level
Undergraduate
As our society becomes more technological, it is increasingly affected by mathematics. Quite sophisticated mathematics is now central to the natural sciences, to ecological issues, to economics, and to our commercial and technical life. A student who takes such general-level courses as MATH 5a, 8a, 10a, 10b, 15a, or 20a will better be prepared to engage with the modern world. Mathematics is, at the same time, a subject of the greatest depth and beauty with a history extending from antiquity, and a powerful tool for understanding our world. The department attempts to make this manifest. The undergraduate major introduces students to some fundamental fields—algebra, real and complex analysis, geometry, and topology—and to the habit of mathematical thought. Mathematics majors may go on to graduate school, scientific research, finance, actuarial science, or mathematics teaching, but many choose the major for its inherent interest. Learning Goals Students may study mathematics for several reasons: for its own intrinsic interest, for its applications to other fields such as economics, computer science, and physical and life sciences, and for the analytical skills that it provides for such fields of study as law, medicine, and business. The mathematics major at Brandeis serves a diverse audience, consisting of students with all of these reasons. Students completing the major in mathematics will: 1. Understand the fundamental concepts of mathematical proof, logic, abstraction and generalization. 2. Achieve a basic knowledge of the following areas of mathematics: a) Matrices, linear algebra, and multivariable calculus. b) Analysis in one and several variables, including properties of the real numbers and of limits. c) Axiomatically defined algebraic structures, such as groups, rings, fields, and vector spaces. Mathematics majors will know the basic ideas of some, but not necessarily all, of the following areas: differential equations, probability and statistics, number theory, combinatorics, real and complex analysis, topology, and differential geometry. Teacher Preparation Track Students who complete the Brandeis program for Massachusetts High School Teacher Licensure (see the Education Program section in this Bulletin) may earn a bachelor's degree in mathematics by satisfying major requirements A, B, C, and D above and the following: E. MATH 8a (Introduction to Probability and Statistics) or 36a (Probability). F. Two additional courses, either MATH courses numbered 27 or higher or cross-listed courses. G. A computer science course numbered 10 or higher. H. Completion of the High School Teacher Licensure Program.
Admission Requirements
7+
Other English Language Requirements: 600 (paper-based TOEFL); 250 (computer-based TOEFL); 68 (PTE).
Jan-2000
Tuition Fee and Scholarships
Domestic Students
0 USD
-
International Students
0 USD
-
One of the important factors when considering a master's degree is the cost of study. Luckily, there are many options available to help students fund their master's programme. Download your copy of the Scholarship Guide to find out which scholarships from around the world could be available to you, and how to apply for them.
BA in Mathematics - Teacher Preparation Track
Brandeis University, Waltham, United States
Education and TrainingMain Subject Area
Program overview
Main Subject
Education and Training
Degree
BA
Study Level
Undergraduate
Program overview
Main Subject
Education and Training
Degree
BA
Study Level
Undergraduate
Admission Requirements
Tuition Fee and Scholarships
Domestic Students
International Students
One of the important factors when considering a master's degree is the cost of study. Luckily, there are many options available to help students fund their master's programme. Download your copy of the Scholarship Guide to find out which scholarships from around the world could be available to you, and how to apply for them.
In this guide you will find:
Where to look for scholarship opportunities
How to apply to scholarships relevant to you
A list of available scholarships around the world
A scholarship application checklist
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