MPM2D – Principles of Mathematics
Course Title: Principles of Mathematics (MPM2D)
Course Name: Principles of Mathematics
Course Code: MPM2D
Grade : 10
Course Type : Academic
Credit Value: 1.0
Prerequisite : MTH1W
Course Description
This course enables students to broaden their understanding of relationships and extend their problem-solving and algebraic skills through investigation, the effective use of technology, and abstract reasoning. Students will explore quadratic relations and their applications; solve and apply linear systems; verify properties of geometric figures using analytic geometry; and investigate the trigonometry of right and acute triangles. Students will reason mathematically and communicate their thinking as they solve multi-step problems.
| Units | Time Allocated |
| Linear Systems | 16 hours |
| Analytical Geometry | 16 hours |
| Algebraic Skills | 16 hours |
| Quadratic Functions | 16 hours |
| Quadratic Equations | 22 hours |
| Trigonometry | 22 hours |
| Final Assessment | |
| Exam | 2 hours |
| Total | 110 hours |
Assessment
Students will be provided with numerous and varied opportunities to demonstrate the full extent of their achievement of the curriculum expectations, across all four categories of the Achievement Chart. Progress will be monitored on an on-going basis using a variety of assessment tools, including written work, formal testing, quizzes, teacher-student communication, discussion boards and chat rooms.
As required by the Ministry of Education, students will be assessed in the four areas of the achievement chart. The suggested breakdown for this course is as follows:
| Assessment Category | Percentage |
| Knowledge and Understanding | 25% |
| Thinking and Inquiry | 25% |
| Communication | 25% |
| Application | 25% |
Tips for Success – MPM2D (Principles of Mathematics)
Stay organized by checking announcements, your mailbox, and the course calendar regularly for updates and assignment due dates. Dedicate 1–2 hours each day to practice problem-solving, review formulas, and complete exercises to strengthen your understanding of mathematical concepts. Take detailed notes, show all work, and review past lessons to reinforce learning. Communicate with your teacher for guidance or clarification when needed, and approach each problem with patience, persistence, and critical thinking to succeed in this course.




