SAT Calculator Strategies • Lesson 3 of 4
Verification Strategies
A few seconds of checking prevents the most common, most painful SAT errors.
Most wrong answers on the SAT are not from not knowing the math — they are from a small slip or from answering the wrong question. Build three quick checks into every problem you have time for.
- Plug it back in. Substitute your answer into the original equation.If both sides match, the value is right.
- Check the size and sign. Is the answer reasonable?A length cannot be negative; a probability cannot exceed 1.
- Re-read the question. Did it ask for x, or for 2x + 1?The classic trap: solving correctly, then bubbling the wrong quantity.
For word problems, restate the answer in the story: “so the train takes 3 hours” — does that fit? The calculator makes plug-back-in almost free: type the original expression with your answer in place and confirm it lands on the target.
Try it liveVerify by plugging back in
- Suppose you solved
3x - 2 = 16and got x = 6. - Type
3*6 - 2and press = — it should give 16. - If it does not, your answer is wrong: re-solve.
Formula Reference Sheet
This chapter
Golden rules
| Speed | use the tool for messy work, not one-step math |
|---|---|
| Trust | estimate to sanity-check every answer |
| Never blank | eliminate, then guess — no penalty |
Digital SAT reference
Area & Circumference
| Circle area | A = πr² |
|---|---|
| Circle circumference | C = 2πr |
| Rectangle | A = ℓw |
| Triangle | A = ½ b h |
Volume
| Rectangular box | V = ℓwh |
|---|---|
| Cylinder | V = πr²h |
| Sphere | V = 4⁄3 πr³ |
| Cone | V = 1⁄3 πr²h |
| Pyramid | V = 1⁄3 ℓwh |
Right triangles
| Pythagorean theorem | a² + b² = c² |
|---|---|
| 30°–60°–90° | sides x : x√3 : 2x |
| 45°–45°–90° | sides s : s : s√2 |
Constants
| Degrees in a circle | 360° |
|---|---|
| Radians in a circle | 2π |
| Angles of a triangle | sum = 180° |
🖩 Graphing Calculator