Algebra 1 +
Algebra 1 + (1 of 2) explores how to solve, represent, and analyze linear equations and inequalities and systems of linear equations and inequalities. It also explores how to create equations in one variable and use them to take on more complex challenges, how to graph equations on coordinate axes, understanding the relationship between quantities, and interpreting solutions in practical contexts. Other concepts, like function notation, rate of change, and graphing techniques are also covered.
Algebra 1 +
Algebra 1 + (2 of 2) explores the analysis of different types of functions presented as equations, graphs, tables, verbal descriptions, identifying key features applied to real-world problems, using key features to compare different types of functions, transformations of functions, statistics, interpreting and analyzing data sets, as well as causation and correlation.
Algebra 2 +
Algebra 2 + (2 of 2) explores radical equations, rewriting expressions involving radicals, and graphing and solve radical equations. Concepts of trigonometry include ratios and using the unit circle to understand them, graph sine, cosine, and tangent functions, and explore key features to prove and apply trigonometric identities.
Algebra 2 +
Algebra 2 + (1 of 2) explores how to interpret, graph, and analyze various functions such as linear, quadratic, polynomial, exponential, logarithmic, and trigonometric functions. It also covers graphing techniques to identify key features like zeros and extremes, using polynomial identities and rational expressions. It also includes solving equations, understanding function parameters, and applying sequences to model real-world situations.
Applied Mathematics
Applied Mathematics (1 of 1) examines how artists, video game developers, and musicians apply mathematical concepts to create, and how biologists use mathematics to measure the distances between cells and gain new insights about the body by applying concepts from geometry, functions, probability, and statistics.
Extended Algebra 2
Extended Algebra 2 (4 of 4) explores how to make probability decisions, as well as how to use basic statistics and sampling processes to understand data sets and answer questions about samples and populations.
Extended Algebra 2
Extended Algebra 2 (3 of 4) explores modeling real-life situations with equations and inequalities, solving exponential equations with logarithms, and synthesizing and generalizing a variety of function families.
Extended Algebra 2
Extended Algebra 2 (1 of 4) explores solving quadratic equations with complex solutions and performing operations on polynomials, using polynomial identities to solve problems, analyzing polynomial functions using different representations, solving polynomial equations graphically, working with rational functions, and performing arithmetic operations on rational functions to graph them.
Extended Algebra 2
Extended Algebra 2 (2 of 4) explores radical equations, rewriting expressions involving radicals, and graphing and solving radical equations. Concepts of trigonometry include ratios and using the unit circle to understand them, graph sine, cosine, tangent functions, and exploring their key features to prove and apply trigonometric identities.
Financial Mathematics
Financial Mathematics (1 of 1) investigates how to solve real-life problems, analyze current financial issues of taxes, loans, car leases, mortgages, and insurance. Mathematical processes are used to study patterns and analyze data, algebraic formulas, graphs, and amortization modeling.
Geometry +
Geometry + (2 of 2) explores writing formal proofs and constructing geometric figures. Topics include: slopes, midpoints, distance formula with a focus on their applications in coordinate proofs, theorems about circles as well as concepts related to circles, and two- and three-dimensional figures.
Geometry +
Geometry + (1 of 2) explores writing formal proofs and constructing geometric figures. Topics include: transformations to explain the concepts of congruent and similar figures with a focus on the properties of congruent and similar triangles. Properties are proved with postulates, theorems, and formal proofs, as well as trigonometric ratios and their applications to real-world situations.