SAT® Math: Advanced Math
A focused deep-dive into the SAT® Advanced Math domain, covering quadratic equations, polynomial operations, radicals, rational expressions, exponential functions, and function transformations.
📚 Course Curriculum
A quadratic equation is any equation of the form ax² + bx + c = 0, where a ≠ 0. Mastering quadratics is essential for …
🔒 Enroll to unlock this session.
A quadratic function has the form f(x) = ax² + bx + c. Its graph is a parabola — a symmetric U-shaped curve. Understanding the …
Open trial session →A polynomial is an expression with one or more terms, each consisting of a coefficient and a non-negative integer exponent. Examples: 3x² - 2x + …
🔒 Enroll to unlock this session.
Radicals and rational exponents are two ways to express the same mathematical ideas. Converting fluently between them is an important SAT® skill. The core rule: …
🔒 Enroll to unlock this session.
A rational expression is a fraction where the numerator and/or denominator is a polynomial, such as (x² - 4)/(x + 2). Working with rational expressions …
Open trial session →An exponential function has the form f(x) = ab^x, where a is the initial value (f(0) = a) and b is the base (the growth …
🔒 Enroll to unlock this session.
Function notation f(x) means 'the output of function f when the input is x.' Evaluating f(2) means substituting x = 2 into the function. If …
Open trial session →Course Syllabus
This self-paced SAT® Math course follows a 7-lesson sequence. Work through the modules in order so that each skill supports the next.
Course sequence
Module 1 - Lessons 1-4
- Quadratic Equations
- Quadratic Functions and Parabolas
- Polynomial Operations
- Radicals and Rational Exponents
Module 2 - Lessons 5-7
- Rational Expressions and Equations
- Exponential Functions
- Function Notation and Transformations
Practice and completion
- Use worked examples and lesson practice to check understanding after each module.
- Review incorrect answers, explain the correction, and repeat weak skills.
- Complete the available mixed or final course practice to demonstrate readiness.
Course Outcomes
By the end of this course, learners will be able to:
- Explain and apply the mathematical ideas in Quadratic Equations.
- Solve multi-step problems involving Polynomial Operations and show a clear method.
- Interpret representations and check the reasonableness of work involving Radicals and Rational Exponents.
- Choose efficient strategies for unfamiliar questions related to Rational Expressions and Equations.
- Combine skills from Function Notation and Transformations with earlier topics in mixed practice.
- Use feedback and answer explanations to diagnose and correct mistakes.
- Complete mixed, exam-style practice with clearer reasoning and greater independence.
📝 Practice Questions
32 interactive questions with instant feedback and explanations.
Enroll for free to unlock the full practice bank after the trial sessions.