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9 Principles of Mathematics Academic MPM1D

9 Foundationsof MathematicsApplied MFM1P

10 Principles of Mathematics Academic MPM2D

10 Foundations of MathematicsApplied MFM2P

11 Functions University MCR3U Principles of Mathematics,

11 Functions and Applications University/College MCF3M Principles of Mathematics

12 Advanced Functions University MHF4U Functions,

12 Calculus and Vectors University MCV4U

12 Mathematics of Data Management University MDM4U Function

In **Alberta**, they are separated into -1 and -2 Course Sequences:

**Math 10C** • involves topics such as measurement, powers, irrational numbers, functions and relations, and trigonometry

• focuses on algebraic skills and reasoning

• provides several choices

after you successfully complete it and move to 20-level courses

**Math 20-1, 30-1**

• investigate the relationships between relations and functions, and engage in trigonometric topics

• develop abstract reasoning and visualization in a problem-solving environment

• prepare you for a post-secondary program that requires calculus

**Math 20-2, 30-2**

• focus on investigation into logical reasoning, relations and functions, and trigonometry

• develop problem-solving, reasoning, and various ways of communicating mathematical

understandings, including a research project

• prepare for a post-secondary program that does not require calculus

In the **Bristish Columbia** math curriculum, most of the students will use either the Foundations of

Mathematics or Pre-calculus pathway.

**Foundations of Mathematics**: This pathway is designed to provide students with the mathematical understandings and critical-thinking skills identified for post-secondary studies in programs that do not

require the study of theoretical calculus. Topics include financial mathematics, geometry, measurement, number, logical reasoning, relations and functions, statistics and probability.

**Pre-calculus**: This pathway is designed to provide students with the mathematical understandings and critical-thinking skills identified for entry into post-secondary programs that require the study of theoretical calculus. Topics include algebra and number, measurement, relations and functions, trigonometry, and permutations, combinations and binomial theorem.