1.1: Special angles
1.2: CAST Rule
1.3: Problem solving with primary trig ratios
1.4: Ambiguous case of sine law, and cosine law
1.5: Review and problem solving
2.1: Graphs of sinx and cosx
2.2: Translations of graphs of sinx and cosx
2.3: Transformations Part 1
2.4: Transformations Part 2
2.5: Representing sinusoidal functions
2.6: Problem solving with sinusoidal functions
3.1: Introduction to vectors
3.2: Components of vectors
3.3: Vector addition (3 parts)
3.4: Vector subtraction
3.5: Problem Solving with vectors
4.1: Exponent Laws (2 parts)
4.2: Graphing and solving exponential functions
4.3: Solving exponential functions numerically
4.4: Points of Intersection of exponential graphs
4.5: Logarithms
4.6: Problem solving with exponential and logarithmic functions
5.1: Identifying key features of polynomial functions
5.2: More features of polynomial functions
5.3: Comparing polynomial functions
5.4: Getting ready to factor polynomials
5.5: Factoring (2 parts)
5.6: Evaluating polynomial functions
5.7: Problem solving with polynomial functions
6.1: Getting ready (review of basic formulas)
6.2: Solving measurement problems
6.3: Properties of circles
6.4: Area segments of circles
6.5: Review and problem solving
We are group of math nerds mainly focused on Ontario Curriculum.
Mathematical Processes