Question 1

How does Level 20 math differ from previous grade levels?

Accepted Answer

Level 20 math, particularly Foundations of Mathematics, introduces more advanced concepts and focuses on developing critical thinking and problem-solving skills for non-calculus based post-secondary programs.

Question 2

What topics are covered in Foundations of Mathematics 20?

Accepted Answer

The course covers statistical reasoning, geometric proofs, trigonometry, systems of inequalities, quadratic functions, and logical reasoning, emphasizing real-world applications and problem-solving skills.

Question 3

How is Foundations of Mathematics 20 assessed in Saskatchewan?

Accepted Answer

Assessment typically includes a mix of assignments, projects, quizzes, and exams. The focus is on demonstrating understanding of concepts and applying skills to solve complex problems.

Question 4

What career paths benefit from taking Foundations of Mathematics 20?

Accepted Answer

This course is beneficial for students considering careers in social sciences, humanities, fine arts, and some technical fields that don't require calculus, such as design or certain business programs.

Question 5

How can students prepare for success in Level 20 math?

Accepted Answer

Students can succeed by regularly practicing problems, seeking help when needed, engaging in collaborative learning, and using online resources for additional support and practice.

Courses

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Level 20 Math Courses - Saskatchewan Curriculum

Discover Saskatchewan's Level 20 math curriculum, focusing on Foundations of Mathematics. This courses builds advanced problem-solving skills and prepares students for higher-level mathematical concepts.

Saskatchewan Level 20 Math Curriculum - Foundations of MathematicsHelp

SO_ID

Outcome

StudyPug Topic

FM20.1

Develop rubrics, collect data, assess accuracy, interpret data, identify issues, create presentations

FM20.2

Make conjectures, justify reasoning, critique statements, prove relationships, analyze arguments, solve puzzles

FM20.3

Proportional reasoning, rates, scale diagrams, solve problems involving scale factors, areas, volumes

FM20.4

Parallel lines, transversals, angle relationships, sum of angles in polygons, construct parallel lines

FM20.5

Solve triangles without right angles, cosine law, sine law, ambiguous case

FM20.6

Standard deviation, normal distribution, z-scores, interpret statistical data

FM20.7

Confidence intervals, margin of error, confidence levels, make inferences from sample data

FM20.8

Systems of linear inequalities, graphing, solving optimization problems

FM20.9

Quadratic functions, intercepts, vertex, axis of symmetry, domain and range, graphing