- Courses
Math Courses
General Information
Exams - Required Pretests
- Math 110, 112, 119 Pretests and Reviews (Required)
Exams - Review Material
- Old Math 112 Pretest Practice Exam (obsolete, for practice only)
- Old Math 119 Pretest Practice Exam (obsolete, for practice only)
- Previous Math 112/113 Final Exams
- Previous Masters Exams
- Previous PhD Qualifying Exams
Undergraduate Courses
- 102. Quantitative Reasoning.
- 110. College Algebra.
- 111. Trigonometry.
- 112, 112H. Calculus 1.
- 113, 113H. Calculus 2.
- 119. Introduction to Calculus.
- 190. Fundamentals of Mathematics.
- 214. Calculus of Several Variables.
- 300. History of Mathematics.
- 302. Mathematics for Engineering, I
- 303. Mathematics for Engineering, II
- 315, 316. Theory of Analysis.
- 331 (Math - EC En 370) Probability Theory.
- 332. Complex Analysis.
- 334. Ordinary Differential Equations.
- 343. Elementary Linear Algebra.
- 347. Introduction to Partial Differential Equation..
- 350. Combinatorics.
- 355. Graph Theory.
- 362. Survey of Geometry.
- 371, 372. Abstract Algebra.
- 387. Number Theory.
- 391R. Seminar in Mathematics.
- 399R. Academic Internship.
- 410. Introduction to Numerical Methods.
- 411. Numerical Methods.
- 451. Introduction to Topology.
- 460R. Topics in Geometry.
- 480. Mathematical Models.
- 495R. Readings in Mathematics.
- 499R. Senior Thesis.
Prefix all course numbers with Math.
Note: Math 97 is no longer offered on BYU campus. See Independent Study for Math 97 (up through beginning algebra).
Advanced Undergraduate and Graduate Courses
- 510. Numerical Methods for Linear Algebra.
- 511. Numerical Methods for Partial Differential Equations.
- 513R. Advanced Topics in Applied Mathematics.
- 521, 522. Methods of Applied Mathematics.
- 532. Complex analysis.
- 534. Introduction to Dynamical Systems 1.
- 541, 542. Real Analysis.
- 543, 544. Advanced Probability 1, 2 .
- 547, 548. Partial Differential Equations 1, 2.
- 553, 554. Introduction to Topology 1, 2.
- 561, 562. Introduction to Algebraic Geometry.
- 565. Differential Geometry.
- 570. Matrix Analysis.
- 586. Introduction to Algebraic Number Theory.
- 587. Introduction to Analytic Number Theory.
Graduate Courses
- 621, 622. Matrix Theory.
- 631, 632. Complex Analysis.
- 634, 635. Theory of Ordinary Differential Equations.
- 641, 642. Functions of Real and Complex Variables.
- 643R. Special Topics in Analysis.
- 644. Harmonic Analysis.
- 645, 646. Functional Analysis.
- 647, 648. Theory of Partial Differential Equations.
- 651, 652. General Topology 1, 2.
- 655, 656. Algebraic Topology 1, 2.
- 663, 664. Algebraic Geometry.
- 671, 672. Algebra.
- 675R. Special Topics in Algebra.
- 676. Commutative Algebra.
- 677. Homological Algebra.
- 686R. Topics in Algebraic Number Theory.
- 687R. Topics in Analytic Number Theory.
- 695R. Readings in Mathematics.
- 698R. Master's Project.
- 699R. Master's Thesis.
- 751R. Advanced Special Topics in Topology.
- 799R. Doctoral Dissertation.