1. Solidify Foundational Concepts

True speed is born from a deep, subconscious understanding of the core math and grammatical rules, allowing you to recognize patterns instantly without second-guessing.

2. Utilize Process of Elimination (POE)

Enhance your accuracy by systematically removing "distractor" answers, which narrows your focus and reduces the mental fatigue of weighing four options.

3. Execute Timed Drills

Practice specific question types under strict time constraints to build the "internal clock" necessary to navigate the exam's rigorous pace.

4. Simulate Full-Length Practice Tests

Taking complete, full length adaptive mock exams builds the mental stamina required to maintain high accuracy even in the final minutes of the testing window.

5. Conduct Rigorous Error Analysis

Treat every mistake as a data point; by identifying exactly why you missed a question—whether due to a conceptual gap or a "trap" answer—you prevent repetitive errors.

6. Master Desmos and Calculator Shortcuts

Speed up your workflow in the Math section by knowing exactly when to use the built-in graphing calculator to solve complex equations in seconds.

7. Identify Question Difficulty Levels

Learning to quickly categorize questions as "easy," "medium," or "hard" allows you to bank time on simple tasks to spend on the more taxing problems.

8. Refine Active Reading Strategies

Develop the ability to synthesize text and identify the main claim or "pivot" word on the first pass to avoid time-consuming re-reading.

9. Implement a "Mark and Move" Policy

Protect your accuracy by marking difficult questions and moving on, ensuring you don't sacrifice several "easy" points later in the module for one "hard" point now.

10. Commit to Consistent Deliberate Practice

Mastery is achieved when your technical skills become second nature, allowing your brain to focus entirely on the nuances of the question rather than the mechanics of the solution.

Algebra

• Linear equations in 1 or 2 variables.
• Linear functions.
• Systems of 2 linear equations in 2 variables.
• Linear inequalities in 1 or 2 variables.

Advanced Math

• Equivalent expressions.
• Nonlinear equations/functions (quadratic, absolute value, radical, rational).
• Systems of nonlinear equations.
• Exponential, polynomial, and quadratic functions.

Problem-Solving and Data Analysis

• Ratios, rates, and proportional relationships.
• Percentages.
• One-variable data: distributions, measures of center and spread.
• Two-variable data: models and scatterplots.
• Probability and conditional probability.
• Inference from sample statistics and margin of error.

Geometry and Trigonometry

• Area and volume.
• Lines, angles, and triangles.
• Right triangles and trigonometry.
• Circles (area, circumference, equation).

Information and Ideas

• Central Ideas and Details.
• Command of Evidence (textual and graphical).
• Inferences.

Craft and Structure

• Words in Context (vocabulary).
• Text Structure and Purpose.
• Cross-Text Connections (comparing two passages).

Expression of Ideas

• Rhetorical Synthesis (revising text to meet goals).
• Transitions.

Standard English Conventions

• Sentence Structure (boundaries).
• Usage and Punctuation (form, structure, and sense).

Class Recordings

• If a student is unable to attend a class, they can access the recorded video of the missed class.
• Students have the flexibility to watch recorded videos later at their convenience during the course duration for review.

Schedule

Classes will be held every Saturday and Sunday, beginning in the first week of June, and will run for a duration of three months.

Program Structure

• Short-duration intensive sessions.
• Topic-based learning modules.
• Practice questions with detailed explanations.
• Full length practice tests.

Who Should Join?

• Students preparing for upcoming SAT exams.
• Students looking to improve specific weak areas.
• Students needing revision before test day.