1: Read, write, and perform basic operations on complex numbers
Points in the Complex Plane
4: Translate and show the relationships among non-linear graphs, related tables of values, and algebraic symbolic representations
Absolute Value with Linear Functions
Linear Functions
5: Factor simple quadratic expressions including general trinomials, perfect squares, difference of two squares, and polynomials with common factors
Dividing Polynomials Using Synthetic Division
Factoring Special Products
6: Analyze functions based on zeros, asymptotes, and local and global characteristics of the function
Linear Functions
8: Categorize non-linear graphs and their equations as quadratic, cubic, exponential, logarithmic, step function, rational, trigonometric, or absolute value
Absolute Value with Linear Functions
9: Solve quadratic equations by factoring, completing the square, using the quadratic formula, and graphing
Modeling the Factorization of x2+bx+c
Quadratics in Factored Form
Quadratics in Polynomial Form
Quadratics in Vertex Form
Roots of a Quadratic
10: Model and solve problems involving quadratic, polynomial, exponential, logarithmic, step function, rational, and absolute value equations using technology
Exponential Functions
Polynomials and Linear Factors
11: Calculate angle measures in degrees, minutes, and seconds
Triangle Angle Sum
12: Explain the unit circle basis for radian measure and show its relationship to degree measure of angles
Cosine Function
Sine Function
Tangent Function
16: Represent translations, reflections, rotations, and dilations of plane figures using sketches, coordinates, vectors, and matrices
Dilations
Rotations, Reflections, and Translations
Similar Figures
Translations
17: Discuss the differences between samples and populations
Polling: City
18: Devise and conduct well-designed experiments/surveys involving randomization and considering the effects of sample size and bias
Polling: Neighborhood
20: Interpret and explain, with the use of technology, the regression coefficient and the correlation coefficient for a set of data
Correlation
21: Describe and interpret displays of normal and non-normal distributions
Box-and-Whisker Plots
Describing Data Using Statistics
Polling: City
Populations and Samples
Real-Time Histogram
Sight vs. Sound Reactions
22: Explain the limitations of predictions based on organized sample sets of data
Polling: City
Polling: Neighborhood
24: Model a given set of real-life data with a non-linear function
Linear Functions
25: Apply the concept of a function and function notation to represent and evaluate functions
Linear Functions
26: Represent and solve problems involving nth terms and sums for arithmetic and geometric series
Arithmetic Sequences
Geometric Sequences
27: Compare and contrast the properties of families of polynomial, rational, exponential, and logarithmic functions, with and without technology
Logarithmic Functions
28: Represent and solve problems involving the translation of functions in the coordinate plane
Introduction to Exponential Functions
Rational Functions
Translating and Scaling Functions
Translations
Correlation last revised: 5/11/2018