Master Problem-Solving & Data Analysis with 150+ adaptive practice questions. This domain makes up 15% of the SAT Math section (5-7 questions on test day).
150+
Questions
15%
of Math
5-7
Qs on test day
3
Difficulty levels
Sign up free
Create your account in under a minute.
Take a diagnostic
We'll assess your Problem-Solving & Data Analysis skill level across easy, medium, and hard questions.
Get your study plan
Receive a personalized plan that focuses on your weakest areas first.
Practice daily
Work through Problem-Solving & Data Analysis questions adapted to your level. Track your progress in real time.
Problem-Solving and Data Analysis questions always include a table, chart, or graph. Before looking at the question, spend five seconds reading the title, axis labels, and units. Many errors come from misreading what the data represents—for example, confusing “percentage” with “count” or reading the wrong axis. This small habit prevents careless mistakes.
These three concepts appear in nearly every Problem-Solving question set. Make sure you can convert fluently between fractions, decimals, and percentages. Practice setting up proportions from word problems and solving them. Know the percent change formula (new − old) / old × 100. Speed on these fundamentals frees time for harder questions.
The SAT tests whether you understand what mean, median, range, and standard deviation represent conceptually. For example, you should know that adding an outlier increases the mean more than the median, and that standard deviation measures spread, not center. These conceptual questions cannot be solved with a calculator—they require genuine understanding.
Probability questions on the SAT use two-way tables and real-world scenarios. Practice reading two-way tables quickly: identify the row, column, and total you need, then form the fraction. Conditional probability (“given that”) means you restrict your denominator to a specific subgroup. Getting comfortable with this language is half the battle.
Confusing ratio with actual quantity
A ratio of 3:5 does not mean there are 3 and 5 items—it means the quantities are in that proportion. Multiply by the appropriate scale factor to find actual values.
Using the wrong denominator for probability
In conditional probability questions, the denominator must match the given condition. For example, “given that a student plays a sport” means your denominator is only the sport-playing students, not all students.
Misunderstanding margin of error
A margin of error describes the range around a sample statistic, not the range of individual values. A poll result of 55% ± 3% means the true population proportion is likely between 52% and 58%.