Solving equations by graphing (K-A)

Systems of quadratic equations (K-A)

Interpreting the symmetry of algebraic models (K-A)

Interpreting the end behavior of algebraic models (K-A)

Interpreting the periodicity of algebraic models (K-A)

Comparing features of functions (K-A)

Adding and subtracting polynomials (K-A)

Multiplying polynomials (K-A)

Long division of polynomials (K-A)

Synthetic division of polynomials (K-A)

Practice dividing polynomials with remainders (K-A)

Polynomial Remainder Theorem (K-A)

What are the imaginary numbers? (K-A)

What are the complex numbers? (K-A)

The complex plane (K-A)

Adding and subtracting complex numbers (K-A)

Multiplying complex numbers (K-A)

The features of a circle (K-A)

Standard equation of a circle (K-A)

Expanded equation of a circle (K-A)

Focus and directrix of a parabola (K-A)

Equivalent forms of exponential expressions (K-A)

Solving exponential equations using properties of exponents (K-A)

Interpreting the rate of change of exponential models (K-A)

Constructing exponential models according to rate of change (K-A)

Advanced interpretation of exponential models (K-A)

Distinguishing between linear and exponential growth (K-A)

Introduction to logarithms (K-A)

The constant e and the natural logarithm (K-A)

Properties of logarithms (K-A)

The change of base formula for logarithms (K-A)

Solving exponential equations with logarithms (K-A)

Solving exponential models (K-A)

Graphs of exponential functions (K-A)

Graphs of logarithmic functions (K-A)

Logarithmic scale (optional) (K-A)

Combining functions (K-A)

Composing functions (K-A)

Modeling situations by combining and composing functions (K-A)

Shifting functions (K-A)

Stretching functions (K-A)

Introduction to inverses of functions (K-A)

Finding inverse functions (K-A)

Verifying that functions are inverses (K-A)

Determining whether a function is invertible (K-A)

Modeling with one-variable equations and inequalities (K-A)

Manipulating formulas (K-A)

Introduction to conic sections (K-A)

The binomial theorem (K-A)

Understanding the binomial theorem (K-A)

Factoring polynomials - Quadratic forms (K-A)

Factoring polynomials - Special product forms (K-A)

Advanced polynomial factorization methods (K-A)

Proving polynomial identities (K-A)

Polynomial identities with complex numbers (K-A)

Quadratic equations with complex numbers (K-A)

The Fundamental Theorem of Algebra (K-A)

Finding zeros of polynomials (K-A)

Zeros of polynomials and their graphs (K-A)

End behavior of polynomial functions (K-A)

Graphs of polynomials (K-A)

Introduction to symmetry of functions (K-A)

Symmetry of polynomial functions (K-A)

Solving square-root equations (K-A)

Extraneous solutions of radical equations (K-A)

Solving cube-root equations (K-A)

Domain of radical functions (K-A)

Graphs of radical functions (K-A)

Simplifying rational expressions (K-A)

Multiplying & dividing rational expressions (K-A)

Adding & subtracting rational expressions (K-A)

Nested fractions (K-A)

Solving rational equations (K-A)

Direct and inverse variation (K-A)

End behavior of rational functions (K-A)

Discontinuities of rational functions (K-A)

Graphs of rational functions (K-A)

Modeling with rational functions (K-A)

Arithmetic sequences (K-A)

Basic sigma notation (K-A)

Finite arithmetic series (K-A)

Geometric sequences (K-A)

Finite geometric series (K-A)

Finite geometric series applications (K-A)

Introduction to radians (K-A)

The unit circle definition of sine, cosine, and tangent (K-A)

The graphs of sine, cosine, and tangent (K-A)

Basic trigonometric identities (K-A)

Trigonometric values of special angles (K-A)

The Pythagorean identity (K-A)

Introduction to amplitude, midline, and extrema of sinusoidal functions (K-A)

Finding amplitude and midline of sinusoidal functions from their formulas (K-A)

Period of sinusoidal functions (K-A)

Graphing sinusoidal functions (K-A)

Constructing sinusoidal functions (K-A)