Integrated Math 2

Polynomial arithmetic and closure, then every factoring technique from a common factor to the difference of squares.

The parabola and its vertex, the three forms and what each reveals, and quadratic against linear and exponential growth.

Factoring, square roots, completing the square and the formula; the discriminant; and the complex numbers it forces.

Dilation as the one non-rigid transformation, the AA criterion, and the side-splitter and midsegment theorems.

Sine, cosine and tangent as ratios similarity makes well defined, the special triangles, and complementary angles.

Central and inscribed angles, tangents and chords, arc length and sector area, and the equation of a circle.

Volume and surface area of every solid on the reference sheet, running the formulas backwards, cross-sections and solids of revolution, and density and design problems.

Sample spaces, unions and intersections, conditional probability and independence, and two-way tables.