High School Math

While The Smith School doesn’t require students to take the Regents as a graduation requirement, the high school math courses (Algebra 1, Geometry, Algebra 2/Trigonometry, Precalculus, and Real World Math) are taught in a robust environment while providing accommodations such as extended time, frequent breaks, 1-1 work, and small/separate spaces. Students are allotted time to build on strong foundations and skills needed in order to solve high school level math problems.

In math, we believe in the following principles:

  • Everyone can learn math.

  • Mistakes help us know we are learning.

  • Ask questions.

  • Math is about creativity and making sense of the world we live in.

  • Math is about connections and communicating.

  • Math class is about learning.

  • Knowledge is more important than speed. 

Algebra 1: Algebra 1 is designed to provide students with a strong foundation in algebraic principles and problem-solving techniques. This course covers essential topics such as linear equations and inequalities, quadratic functions, polynomials, rational expressions, and systems of equations. Through engaging lectures, collaborative group work, and practical problem-solving activities, students will develop critical thinking skills and mathematical proficiency that are essential for higher-level math courses and real-world applications.

Algebra 2: Algebra 2 builds upon the foundational skills learned in Algebra 1, introducing students to more advanced algebraic concepts and techniques. This course covers a wide range of topics, including complex numbers, exponential and logarithmic functions, sequences and series, conic sections, and advanced polynomial operations. Through dynamic lectures, collaborative projects, and rigorous problem-solving exercises, students will deepen their understanding of algebra and prepare for higher-level mathematics courses.

Geometry: Geometry provides students with a thorough exploration of geometric principles and their applications. This course covers essential topics including congruence and similarity, properties of geometric figures, theorems and proofs, coordinate geometry, and spatial reasoning. Through a combination of engaging lectures, hands-on activities, and problem-solving exercises, students will develop a deep understanding of geometric concepts and enhance their spatial awareness

PreCalculus: Precalculus is an intensive course designed to bridge the gap between Algebra, Geometry, and Calculus. This course covers an extensive range of topics, including functions and their properties, trigonometry, complex numbers, vectors, matrices, and introductory calculus concepts. Through comprehensive lectures, collaborative group work, and practical problem-solving activities, students will develop a deep understanding of mathematical principles and prepare for success in Calculus and other advanced math courses.

Calculus: Calculus offers an in-depth exploration of fundamental concepts in differential and integral calculus. Designed for students who have completed Precalculus, this course delves into limits, derivatives, integrals, and their applications. Through a mix of theoretical instruction, hands-on problem-solving, and practical applications, students will gain a solid understanding of calculus principles and their use in various fields.

Real World Math: Real World Math is designed to bridge the gap between theoretical mathematics and practical application. This course focuses on how mathematical concepts are used in everyday life and various professions. Students will explore topics such as financial literacy, statistical analysis, geometry in design, data interpretation, and mathematical modeling. Through engaging projects, real-life problem-solving scenarios, and hands-on activities, students will develop practical math skills that are essential for personal and professional success