This yearlong course focuses on beginning algebra concepts.  Emphasis will be on basic number sense, data relationships, graphing factual information, solving basic algebraic equations, algebraic word problems, number patterns, and linear functions.  Students are provided the opportunity to apply problem solving to real world algebraic application that they will face throughout their life. 

The course provides the student with language, models, and logic of geometry. This course introduces and expands on the concepts of tools of Geometry; geometric figures; triangle relationships; measurements in planes and space; reasoning; congruency; quadrilaterals; similarity; triangles; polygons; basic trigonometry. Students will master the essential concepts of geometry as it is used to generalize problem-solving situations and gain an appreciation and understanding of its historical roots. 

This course takes many algebra topics to a deeper level.  The course begins with a review of basic number sense and progresses through solving basic one-step and two-step equations.

This course is a continuation of Algebra 1-1.  Topics include solving proportions, multi-step equations, absolute value equations, inequalities, and linear functions.

This course is a continuation of Algebra 1-2.  Topics include solving systems of equations and inequalities (linear and non-linear), quadratic functions, exponential functions.

This course is a continuation of Algebra 1-2.  Topics include the Pythagorean Theorem, distance formula, square root functions, polynomials, rational expressions and functions.

This course is a continuation of Algebra 1.  Topics include properties of parabolas and quadratic equations, inverses and square root functions, complex numbers, completing the square and the quadratic formula; power functions and their inverses, polynomial functions and equations, dividing polynomials; exponential and logarithmic functions and their graphs; combinations and the binomial theorem.

This course is a continuation of Algebra 2-1.  Topics include inverse variation and their graphs, rational expressions and equations; the unit circle, radian measure, trigonometric functions, oblique and right triangles; conic sections, parabolas, circles, ellipses, hyperbolas, and non-linear systems. 

This course provides the student with the language, models, and logic of geometry.  It introduces and expands on the concepts of tools of geometry, investigating geometric figures, transformations, triangle relationships, measuring in the plane, and measuring in space.

This course provides the student with the language, models, and logic of geometry.  It includes reasoning and parallel lines, proving triangles congruent, quadrilaterals, similarity, right triangle trigonometry, chords, secants, and tangents.