Become familiar with basic math skills. Review operations with whole numbers. Study basic fractions, decimals, word problems, and math vocabulary.
Study the basic algebraic skills required for high school mathematics courses. Topics include number systems, rational numbers, algebraic expressions, patterns and equations, problem solving, exponential laws, measurement, shape and space, graphing, and geometry.
Study the basic algebraic skills required for high school mathematics courses. Topics include number systems, rational numbers, algebraic expressions, patterns and equations, problem solving, exponential laws, measurement, shape and space, graphing, and geometry.
The Mathematics -1 route is designed to prepare students for post-secondary programs that require advanced math skills or calculus. Topics include sequences and series, trigonometry, quadratics, rational expressions, radical expressions, systems of equations, and inequalities.
The Math -2 route is designed to prepare students for diverse post-secondary programs in health, arts, business, and technologies. Topics include inductive and deductive reasoning, properties of angles and triangles, trigonometry, radicals, quadratic functions, quadratic equations, and proportional reasoning.
The Mathematics -1 route is designed to prepare students for post-secondary programs that require advanced math skills or calculus. Topics include trigonometry, transformations, and exponential, logarithmic, polynomial, and radical functions and equations, along with permutations, combinations, and the binomial theorem.
- Teacher: Jay Wickins
The Mathematics -2 route is designed to prepare students for diverse post-secondary programs in health, arts, business, and technologies. Topics include logical reasoning, probability, fundamental counting principle, and rational, trigonometric, polynomial, exponential, and logarithmic functions and equations
Study calculus and prepare for engineering or science-related programs at university or technical institutes. Work with functions, secants, tangents, derivatives, limits, curve sketching, anti-derivatives, areas, and integrals.
