An introductory lesson covering the building blocks of geometry: points, lines, planes, rays, segments, and angles.

A lesson focusing on the Triangle Inequality Theorem, teaching students how to determine if three given side lengths can form a valid triangle.

A comprehensive practice module for high school Algebra 1 students focusing on slope, point-slope form, and slope-intercept form. Designed with scaffolding and visual aids specifically for special education support.

A comprehensive guide to solving exponential and logarithmic equations using common bases and property-based manipulation. Students will master converting between forms and applying product, quotient, and power rules.

A guided exploration of discrete and continuous compound interest formulas through visual organizers and structured notes.

A focused practice session on applying the Pythagorean Theorem to find missing side lengths in right triangles, including both hypotenuse and leg calculations.

Students act as hospital residents to solve clinical problems using algebra 2 and trigonometry skills. The project spans three days and includes systems of equations and periodic function transformations.

Exploring compound inequalities (AND/OR), temperature ranges, and service cost comparisons.

Introduction to one-step inequalities, graphing on number lines, and solving speed and distance limit word problems.

Final mission debrief including a comprehensive review and a summative assessment of quadratic mastery.

Applying quadratic models to real-world projectile motion, calculating maximum height, flight time, and landing coordinates.

Using the Quadratic Formula and Discriminant as a universal system recovery tool to solve any quadratic equation.

Exploring how transformations affect the flight path of a parabola and learning to graph from vertex and standard forms.

Mastering the art of factoring trinomials and using the Zero Product Property to find the 'launch codes' (roots) of quadratic equations.

A comprehensive lesson on geometric transformations including translations, reflections, and rotations through guided notes, coordinate plane practice, and assessment.

A procedural practice lesson focused on using the quadratic formula to solve equations with complex and imaginary solutions. Students will identify negative discriminants and simplify results into standard complex form.

In this lesson, students explore the fundamental properties of triangles based on their side lengths. They will learn to classify triangles as equilateral, isosceles, or scalene and master the Triangle Inequality Theorem to determine if any three side lengths can actually form a closed triangle.

A comprehensive geometry lesson exploring the relationships between chords, secants, and tangents within circles through the 'Segment Squad' blueprint theme.

In this lesson, students will apply their knowledge of exponential growth and decay formulas to solve 20 real-world scenarios. They will move through stations in a self-correcting loop, reinforcing their understanding of interest, half-life, population growth, and depreciation.

A focused lesson on factoring trinomials of the form x^2 + bx + c, featuring step-by-step instructions, worked examples, and practice problems.

Students explore the concept of expected value and house edge to understand why certain strategies succeed while others are designed to fail.

An exploration of geometric growth and the power of incremental habits for grades 7-12, combining mathematical modeling with behavioral science.

A comprehensive assessment and practice suite for mastering trigonometric identities, focusing on reciprocal, quotient, Pythagorean, and sum/difference formulas.

A focused assessment and practice module on right-triangle trigonometry, specifically covering the concepts of elevation and depression through architectural and surveying contexts.

A comprehensive geometry lesson on angles of elevation and depression, ranging from basic trigonometry to complex algebraic applications. Students will master identifying, labeling, and solving for angles and distances in real-world scenarios.