Lines and curves of best fit, scatterplot interpretation, predictions.
Two-variable data questions expect you to fit a linear or exponential model to a scatterplot and make predictions from the model while understanding when a prediction is unreliable.
These are real practice questions pulled from our Digital SAT bank. Try each one before reading the highlighted correct answer.
Drill two-variable data: models and scatterplots questions in the Digital SAT Math question bank, or take a full-length practice module to see how this skill appears under test conditions.
| Practice block | What to do | Move on when |
|---|---|---|
| Warmup | Solve 10 untimed two-variable data: models and scatterplots questions and write the rule used for each. | You can explain 8 of 10 without reading the explanation. |
| Timed drill | Solve 20 filtered bank questions at real module pace. | Accuracy is at least 80% and misses are not repeating. |
| Transfer | Take a mixed timed module and mark each Problem-Solving and Data Analysis miss. | The skill still holds up when mixed with other question types. |
Two-variable data questions expect you to fit a linear or exponential model to a scatterplot and make predictions from the model while understanding when a prediction is unreliable.
Two-Variable Data: Models and Scatterplots questions appear at every difficulty level on the Digital SAT Math section. The hardest versions gate access to the top scaled scores in the hard Module 2.
Use the 1600.now question bank to filter for two-variable data: models and scatterplots questions, solve at least 20 in a row, and review every miss with the written explanation.
Solve, simplify, and manipulate single-variable linear equations on the SAT.
Interpret slope, intercepts, and rate of change for linear function models.
Slope, intercepts, and lines in standard, slope-intercept, and point-slope form.
Solve two-equation systems with substitution, elimination, or graphing.
Solve and interpret one- and two-variable linear inequalities.
Solve quadratic, radical, and absolute-value equations, plus mixed systems.