How challenging is Algebra 2 compared to previous math courses?

Algebra 2 significantly increases in complexity, introducing advanced concepts like complex numbers, logarithmic functions, and polynomial division that require strong foundational skills.

What assessment methods are used in Florida Algebra 2?

Florida uses FAST End-of-Course assessments, regular formative evaluations, project-based learning, and performance tasks aligned with B.E.S.T. Standards.

Which career pathways benefit from strong Algebra 2 skills?

Engineering, finance, data science, medicine, computer programming, economics, and research fields all require the advanced algebraic reasoning developed in this course.

What are the main learning outcomes for Algebra 2?

Students master polynomial operations, solve complex equations, analyze function behavior, model real-world situations, and develop mathematical reasoning skills.

How does Algebra 2 prepare students for advanced mathematics?

The course builds essential skills in function analysis, complex number operations, and advanced graphing techniques required for Precalculus and Calculus success.

Courses

More

Algebra 2 Course - Florida Curriculum

Master advanced algebraic concepts with comprehensive Algebra 2 curriculum aligned to Florida's B.E.S.T. Standards. Explore polynomial operations, quadratic functions, exponential and logarithmic relationships, and function transformations.

Florida Algebra 2 Course CurriculumHelp

ID

Standard

StudyPug Topic

MA.912.AR.1.1

Identify and interpret parts of an equation or expression

MA.912.AR.1.3

Add, subtract and multiply polynomial expressions

MA.912.AR.1.5

Divide polynomial expressions

MA.912.AR.1.6

Solve problems involving addition, subtraction, multiplication or division of polynomials

MA.912.AR.1.8

Rewrite a polynomial expression as a product of polynomials

MA.912.AR.1.9

Add, subtract, multiply and divide rational algebraic expressions

MA.912.AR.3.2

Solve one-variable quadratic equations over the real and complex number systems

MA.912.AR.3.3

Solve and graph one-variable quadratic inequalities

MA.912.AR.3.8

Solve and graph problems modeled with quadratic functions

MA.912.AR.3.9

Write two-variable quadratic inequalities

MA.912.AR.3.10

Graph two-variable quadratic inequalities

MA.912.AR.4.2

Solve one-variable absolute value inequalities

MA.912.AR.4.4

Solve and graph problems modeled with absolute value functions

MA.912.AR.5.2

Solve equations involving logarithms or exponential expressions

MA.912.AR.5.4

Write an exponential function to represent a relationship

MA.912.AR.5.5

Solve exponential equations and interpret rate of change

MA.912.AR.5.7

Solve and graph problems modeled with exponential functions

MA.912.AR.5.8

Graph logarithmic functions and determine key features

MA.912.AR.5.9

Solve and graph problems modeled with logarithmic functions

MA.912.AR.6.1

Solve polynomial equations of degree 3 or higher

MA.912.AR.6.5

Sketch a rough graph of a polynomial function

MA.912.AR.7.1

Solve radical equations

MA.912.AR.7.2

Graph square root or cube root functions

MA.912.AR.7.3

Solve and graph problems modeled with square root or cube root functions

MA.912.AR.8.1

Solve rational equations

MA.912.AR.8.2

Graph rational functions

MA.912.AR.8.3

Solve and graph problems modeled with rational functions

MA.912.AR.9.2

Solve a system of linear and non-linear equations

MA.912.AR.9.3

Solve a system of non-linear equations

MA.912.AR.9.5

Graph the solution set of a system of inequalities

MA.912.AR.9.7

Represent constraints as systems of equations or inequalities

MA.912.DP.2.8

Fit a quadratic function to bivariate numerical data

MA.912.DP.2.9

Fit an exponential function to bivariate numerical data

MA.912.F.1.1

Determine function type from equation, graph, or table

MA.912.F.1.7

Compare key features of two functions

MA.912.F.1.9

Determine whether a function is even, odd or neither