SAT® Math 2026: Complete 16-Week Mastery Course

Welcome to your SAT® Math journey. Before we touch a single equation, let's understand exactly what you are preparing for — because knowing the terrain …

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Linear equations in one variable are the foundation of SAT® Algebra — mastering them gives you confidence across the entire exam. What Is a Linear …

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When a relationship involves two quantities that change together, we need two variables. Linear equations in two variables are essential for SAT® success. The Slope-Intercept …

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A system of linear equations asks: where do two lines intersect? Finding those values satisfies both equations simultaneously. Three Possible Outcomes. 1. One solution: Lines …

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Inequalities ask: when is one side bigger? They appear in real-world contexts involving constraints, budgets, or ranges. The Critical Rule. > When you multiply or …

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A function assigns exactly one output to each input. Linear functions model constant-rate relationships and appear throughout the SAT®. Function Notation. f(x) = 3x + …

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About 30% of SAT® Math questions are set in a real-world context. Translating English into mathematics is a core skill. Framework for Word Problems. 1. …

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Ratios and proportions underlie countless SAT® problems — from scaling recipes to converting units to analyzing data. Ratios. A ratio 3:5 means for every 3 …

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Percentage problems are among the most frequently tested on the SAT®. Small reading mistakes lead to completely wrong setups — slow down and model carefully. …

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Absolute value measures distance from zero — always non-negative. This distance interpretation explains why absolute value equations have two solutions. Solving ax + b = …

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You've now covered all five core Algebra topics. This session builds fluency — recognizing question types quickly and choosing the most efficient method. The SAT® …

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We're transitioning into Advanced Math. Quadratic expressions — with a squared term as the highest power — are the gateway to Weeks 5–8. What Makes …

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Quadratic equations are an important part of the SAT®'s 13–15-question Advanced Math domain. Three methods — factoring, completing the square, and the quadratic formula — …

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A quadratic function f(x) = ax² + bx + c produces a parabola. Understanding its anatomy answers both algebraic and graphical SAT® questions. Three Forms …

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Polynomials generalize quadratics. SAT® polynomial questions focus on manipulation, the Factor Theorem, and understanding graphical behavior. The Factor Theorem. (x−r) is a factor of f(x) …

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When something grows by a fixed percentage at regular intervals — not a fixed amount — the relationship is exponential. This is among the most …

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Exponents and radicals connect through fractional exponents. Mastering these rules unlocks a wide range of SAT® question types. The Six Laws of Exponents. 1. aᵐ …

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These equations require special techniques — and crucially, you must always check for extraneous solutions (false solutions introduced by algebraic manipulation). Solving Rational Equations. Multiply …

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Graph transformations describe how changes in a function's equation shift, stretch, or reflect its graph. The SAT® tests transformations in almost every form — from …

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When at least one equation in a system is nonlinear (quadratic, absolute value, or exponential), substitution becomes your primary tool. Each solution is a point …

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Some of the hardest SAT® questions ask you to rewrite rather than solve. These reward algebraic fluency and the ability to see a single expression …

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This session consolidates all Advanced Math topics from Weeks 5–8. A mixed practice session is your opportunity to make skill transitions automatic — you stop …

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Problem-Solving and Data Analysis questions test your ability to reason with data. On the SAT®, this means understanding what each statistic actually measures and how …

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Scatterplots visually reveal relationships between two variables. On the SAT®, these questions test your ability to interpret trends, make predictions, compute residuals, and distinguish association …

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Probability measures the likelihood of an event, expressed as a number between 0 and 1. The SAT® emphasizes three areas: basic probability from frequency tables, …

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Statistical inference allows us to draw conclusions about large populations by studying a smaller sample. The SAT® tests the logic, limitations, and correct language of …

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Interpreting mathematical models and working fluently with rates and units are essential problem-solving skills on the SAT®. These questions require you to understand what each …

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This session consolidates all Problem-Solving & Data Analysis material from Weeks 9–10. The recurring skill across all PSDA questions is careful reading — these questions …

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Geometry questions (5–7 per SAT® Math section) often appear among the harder items. Angle relationships and triangle properties form the essential foundation that all other …

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Right triangles are the cornerstone of SAT® geometry. The Pythagorean theorem and special triangle ratios appear in geometry, trigonometry, and even algebra word problems. Mastering …

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All circle questions build from a handful of formulas that the SAT® provides on its reference sheet. Your job is to set up the relationships …

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SAT® trigonometry focuses on right triangle ratios, the complementary angle identity, and special angle values. These questions are highly predictable — the same patterns appear …

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Volume and surface area formulas are on the SAT® reference sheet — your job is to use them quickly and accurately. Coordinate geometry questions test …

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This session consolidates all Geometry and Trigonometry covered in Weeks 9–12. SAT® geometry problems routinely combine multiple concepts in a single question. The skill tested …

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Congratulations — you have now covered all four SAT® Math domains. Weeks 13 through 16 are dedicated to integration, strategy, and peak performance. This session …

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This session integrates Problem-Solving & Data Analysis (PSDA) with Geometry & Trigonometry (G&T). These are the two smaller SAT® domains but contain many of the …

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The midterm exam is not an endpoint — it is a diagnostic tool. Every wrong answer reveals one specific gap. This session turns those gaps …

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This session provides targeted reinforcement for the most commonly missed Algebra and Advanced Math topics on the SAT®. Each section includes worked examples showing exactly …

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This session closes out the targeted review phase with the most commonly missed Data Analysis, Geometry, and Trigonometry patterns. By now you have tools for …

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Module 1 Simulation (22 questions, 35 minutes). This section covers all four SAT® Math domains at moderate difficulty, replicating the actual SAT® Module 1 experience. …

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Module 2 — Advanced Difficulty Simulation (22 questions, 35 minutes). These questions mirror the harder Module 2 that follows a strong Module 1 performance. Complete …

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This session is your complete test-day playbook. The week before the SAT® is about refinement and confidence, not cramming. Every strategy here has a direct, …

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You have arrived at the final week of the course. This session is a rapid, high-confidence sweep across all four SAT® Math domains. The goal …

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This final content session prepares you for the question types that separate a 700 from a 750+ on the SAT®: Student-Produced Response (SPR) problems and …

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FINAL EXAM — SAT® Math 2026. Simulated Full Section: 44 Questions 70 Minutes. This exam mirrors the actual SAT® Math section in content, difficulty distribution, …

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