The main goal of Algebra is to develop fluency in working with linear equations. In this course, students will work with tables, graphs, and equations and solve linear equations and inequalities and systems of linear equations and inequalities. Students will learn how to simplify polynomials and begin to study quadratic relationships, along with analyzing mathematical situations verbally, numerically, graphically, and symbolically. Throughout the course, students will have opportunities to apply mathematical skills and make meaningful connections to lifeŐs experiences.

The main goal of Algebra is to develop fluency in working with linear equations. In this course, students will work with tables, graphs, and equations and solve linear equations and inequalities and systems of linear equations and inequalities. Students will learn how to simplify polynomials and begin to study quadratic relationships, along with analyzing mathematical situations verbally, numerically, graphically, and symbolically. Throughout the course, students will have opportunities to apply mathematical skills and make meaningful connections to lifeŐs experiences.

Algebra A (A) is the first semester of Algebra A.ĘAlgebra A and Algebra B make up a two-year Algebra program. The main goal of Algebra is to develop fluency in working with linear equations. This 2 year program gives students the opportunity to study, learn, and practice algebraic concepts at a pace that allows additional learning activities, projects, and discussions. In this course, students will work with tables, graphs, and equations and solve linear equations and inequalities and systems of linear equations and inequalities. Throughout the course, students will have opportunities to apply mathematical skills and make meaningful connections to lifeŐs experiences.

Algebra A (B) is the second semester of Algebra A.ĘAlgebra A and Algebra B make up a two-year Algebra program. The main goal of Algebra is to develop fluency in working with linear equations. This 2 year program gives students the opportunity to study, learn, and practice algebraic concepts at a pace that allows additional learning activities, projects, and discussions. In this course, students will work with tables, graphs, and equations and solve linear equations and inequalities and systems of linear equations and inequalities. Throughout the course, students will have opportunities to apply mathematical skills and make meaningful connections to lifeŐs experiences.

Algebra B (A) is the first semester of Algebra B.Algebra A and Algebra B make up a two-year Algebra program. The main goal of Algebra is to develop fluency in working with linear equations. This 2 year program gives students the opportunity to study, learn, and practice algebraic concepts at a pace that allows additional learning activities, projects, and discussions. In this course, students will work with tables, graphs, and equations and solve linear equations and inequalities and systems of linear equations and inequalities. Throughout the course, students will have opportunities to apply mathematical skills and make meaningful connections to lifeŐs experiences.

Algebra B (B) is the second semester of Algebra B. Algebra A and Algebra B make up a two-year Algebra program. The main goal of Algebra is to develop fluency in working with linear equations. This 2 year program gives students the opportunity to study, learn, and practice algebraic concepts at a pace that allows additional learning activities, projects, and discussions. In this course, students will work with tables, graphs, and equations and solve linear equations and inequalities and systems of linear equations and inequalities. Throughout the course, students will have opportunities to apply mathematical skills and make meaningful connections to lifeŐs experiences.

This research-oriented course will focus on algebraic and computational techniques for optimization problems involving polynomial equations and inequalities with particular emphasis on the connections with semidefinite optimization. The course will develop in a parallel fashion several algebraic and numerical approaches to polynomial systems, with a view towards methods that simultaneously incorporate both elements. We will study both the complex and real cases, developing techniques of general applicability, and stressing convexity-based ideas, complexity results, and efficient implementations. Although we will use examples from several engineering areas, particular emphasis will be given to those arising from systems and control applications.

Task Description: The tasks in the unit access the full range of Depth of Knowledge including Recalling and Recognizing, Using Procedures, Explaining and Concluding and Making Connections, Extensions. This packet contains a curriculum-embedded CCLS aligned task and instructional supports. The task is embedded in a 4-5 week unit on Reasoning with Equations and Inequalities.

This module introduces absolute value inequalities.

This module describes how to graph inequalities.

This module introduces the concept of inequalities.

This module provides sample problems which develop concepts related to absolute value inequalities.

This module provides sample problems which develop concepts related to graphing inequalities and absolute values.

This module provides practice problems related to absolute value inequalities.

This module provides practice problems related to graphing inequalities and absolute values.

This module provides practice problems related to inequalities.

This module provides sample problems which develop concepts related to inequalities.

This module provides word problems which develop concepts related to inequalities.

This module provides a sample test on inequalities and absolute values.