Linear Algebra

Review variables, properties, averages, area, angles, inverse operations, and the language that supports equation work.

Practice terms for limits, derivatives, antiderivatives, acceleration, area, arc length, asymptotes, and optimization.

Study differential-equation language around boundary conditions, basis functions, special functions, bifurcations, and solution behavior.

Review algorithms, graphs, axioms, logic, series, notation, and the vocabulary of finite mathematical structures.

Practice terms for angles, arcs, area, altitude, adjacent sides, apexes, and the shapes used in geometric reasoning.

Study arguments, premises, conditionals, axioms, ambiguity, analogy, and common patterns of valid and invalid reasoning.

Review functions, coordinates, asymptotes, amplitudes, angle measures, arc length, and the bridge into calculus.

Practice the language of data, averages, variation, tests, accuracy, attributes, and statistical reasoning.

Study angles, arcs, amplitude, adjacent sides, elevation, triangles, waves, and the language behind trig relationships.