IA2.AT.D.14: Represent and interpret higher degree polynomial (degree 3 or higher), and radical functions in context using tables and graphs. a. Create tables and graphs to represent higher degree polynomial functions and identify key features. Key features include: intercepts/zeros, symmetry, intervals of increase and decrease, relative extrema, and end behavior. b. Create tables and graphs to represent radical functions and identify key features. Key features include: domain restrictions, intercepts, intervals of increase and decrease, and end behavior. c. Relate key features of higher-degree polynomial and radical functions to contexts.

Represent and interpret higher degree polynomial (degree 3 or higher), and radical functions in context using tables and graphs. a. Create tables and graphs to represent higher degree polynomial functions and identify key features. Key features include: intercepts/zeros, symmetry, intervals of increase and decrease, relative extrema, and end behavior. b. Create tables and graphs to represent radical functions and identify key features. Key features include: domain restrictions, intercepts, intervals of increase and decrease, and end behavior. c. Relate key features of higher-degree polynomial and radical functions to contexts.

Example Problems
For the function :
a. List the algebraic operations in order of evaluation.
b. What restrictions does each operation place on the domain of the function?
c. Give the function's domain.
For the function :
a. List the algebraic operations in order of evaluation.
b. What restrictions does each operation place on the domain of the function?
c. Give the function's domain.
For the function :
a. List the algebraic operations in order of evaluation.
b. What restrictions does each operation place on the domain of the function?
c. Give the function's domain.
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