Integrated Math 1

The first year of the integrated pathway. Instead of a year of algebra followed by a year of geometry, IM1 runs them together: quantities and linear models, functions and sequences, systems, exponential growth, rigid motions and congruence, coordinate proof, and one-variable data.

1. 01Quantities & the Structure of ExpressionsUnits, conversion and precision; the terms, factors and coefficients of an expression; writing equations from a situation; rearranging formulas.Start
2. Premium02Linear Equations & InequalitiesSolving one-variable equations with a reason for every step, special cases, inequalities and the negative-flip rule, and compound statements.Start
3. Premium03Functions & SequencesThe one-output rule, function notation, domain and range, and arithmetic and geometric sequences read as functions on the whole numbers.Start
4. Premium04Linear Functions & ModellingSlope as a rate of change, the three forms of a line, graphing from each, and interpreting the parameters of a linear model in context.Start
5. Premium05Systems of Equations & InequalitiesGraphical, substitution and elimination methods; why adding equations is legal; systems with no or infinitely many solutions; and shaded feasible regions.Start
6. Premium06Exponential Functions & GrowthRepeated multiplication as a function, growth and decay factors, comparing exponential against linear growth, and fitting a model to data.Start
7. Premium07Transformations, Congruence & ProofTranslations, reflections and rotations as rigid motions; congruence defined by a sequence of them; the triangle congruence criteria; compass constructions; and the line, angle, triangle and parallelogram theorems they let you prove.Start
8. Premium08Connecting Algebra & GeometryDistance and midpoint on the plane, the slope criteria for parallel and perpendicular lines, partitioning a segment, and proving geometric facts with coordinates.Start
9. Premium09Describing DataCentre and spread for one variable, comparing distributions, outliers, two-way tables, scatter plots and the line of best fit — and why correlation is not causation.Start