All prerequisite courses must be passed with a grade of C- or better. For official course descriptions, please see the current CU-Boulder Catalog. MATH 3001 Analysis 1 Provides a rigorous treatment of ...

Choosing high school courses can feel high-stakes—and for good reason. According to a survey from the National Association for College Admission Counseling, nearly 87% of colleges believe curriculum ...

If you are a new engineering first-year student starting in the fall semester, you will most likely be pre-enrolled in an Applied Math (APPM) pre-calculus or calculus course based on patterns of prior ...

Math education needs a reboot. Kids today are growing up into a world awash in data, and they need new skills to make sense of it all. The list of high school math courses in the U.S. hasn’t changed ...

Part of the premise of Good Will Hunting is that if you’re smart enough, you should skip formal education and teach yourself with books. And that was before prestigious universities started uploading ...

All engineering students must take the four quarter Calculus sequence for Science and Engineering Majors, Math 11, 12, 13, and 14. Biochemistry, Chemistry, Computer Science, Mathematics, and Physics ...

Students pursuing or likely to pursue majors in Mathematics, Chemistry, Geophysics, Geology-Geophysics, or Physics, or following the B.S. program in Computer Science, should take one of the Calculus ...

Most students don’t aspire to careers that will require calculus, so high schools must create sequences of math courses that reflect the wide variety of young people’s occupational goals, a math ...

Poster presentation: View a poster (PDF) describing this project from the 2013 Symposium on Teaching and Learning. Description: We and our colleagues in SFU's Department of Mathematics have recorded ...

Foundations of Algebra emphasizes computing with whole numbers and fractions, decimals, and integers; solving word problems with whole numbers, fractions, decimals and integers; solving basic linear ...

A survey of contemporary topics in mathematics such as: voting systems and power, apportionment, fair division of divisible and indivisible assets, efficient distribution, scheduling and routing, ...