The Four Content Areas of SAT Math
College Board officially divides SAT Math into four domains:
- Algebra — approximately 35% of the Math section
- Advanced Math — approximately 35%
- Problem-Solving and Data Analysis — approximately 15%
- Geometry and Trigonometry — approximately 15%
The 10 Most Frequently Tested Topics
1. Linear Equations and Inequalities
Solving for x, systems of two equations, and interpreting linear relationships. This is the single highest-frequency topic on the SAT Math — it appears in multiple questions every test.
2. Quadratic Functions
Factorising, completing the square, the quadratic formula, vertex form, and the relationship between a quadratic equation and its graph.
3. Functions
Function notation f(x), domain and range, composite functions, and interpreting function graphs. Many students lose marks here because they are not familiar with function notation despite knowing the underlying algebra.
4. Ratios and Proportional Reasoning
Unit conversions, percentage problems, and scaling — these appear almost exclusively in word problem format. Reading carefully is as important as the Maths itself.
5. Statistics and Data Interpretation
Reading graphs, tables, and charts; mean, median, mode; standard deviation (conceptual understanding, not calculation); and drawing conclusions from data. This is a bigger proportion of the test than most students expect.
6. Exponential Functions and Growth
Exponential growth and decay, compound interest, and interpreting exponential equations in context.
7. Polynomial and Rational Expressions
Simplifying expressions, factoring polynomials, operations with rational expressions, and polynomial long division.
8. Geometry — Circles
Circle equations (centre-radius form), arc length, sector area, and the relationship between a circle's equation and its graph on the coordinate plane.
9. Right Triangles and Trigonometry
SOH-CAH-TOA, Pythagorean theorem, special right triangles (30-60-90 and 45-45-90), and basic trigonometric ratios. The SAT tests trig conceptually — you need to know what sin, cos, and tan represent, not just memorise formulas.
10. Systems of Equations
Linear-linear and linear-quadratic systems, number of solutions (none, one, infinite), and interpreting what a solution represents in context.
How to Master These Topics
For each topic: study the concept, do 10–15 targeted practice questions, review every mistake, then move on. Do not spend more than three days on a single topic before moving to the next — breadth of coverage is more important than deep mastery of any one area during initial study.