Free SAT Exam Flashcards

Memorize 50 essential terms and definitions for the SAT (Scholastic Assessment Test). See the term, recall the definition, then flip to check yourself.

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Digital SAT sections

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About These SAT Flashcards

These 50 flashcards are designed to help you memorize key terms and definitions for the SAT (Scholastic Assessment Test). Each card shows a term on the front and its definition on the back—the classic flashcard format for vocabulary memorization. Use these alongside our practice questions to build both recall and comprehension.

Topics Covered

Exam Format4 cards
Test Strategy2 cards
Reading & Writing6 cards
Expression of Ideas2 cards
Standard English Conventions7 cards
Algebra6 cards
Problem-Solving & Data Analysis6 cards
Advanced Math8 cards
Geometry & Trigonometry9 cards

Complete Flashcard Reference

Review every term in this set. Open any term to reveal its definition.

Digital SAT sections

The Digital SAT has Reading and Writing plus Math. Each section has two modules, and both sections contribute 200-800 points to the 400-1600 total score.

Multistage adaptive testing

Your performance on the first module of a section determines whether your second module is easier or harder. Accuracy early in each section matters.

SAT score range

The total SAT score ranges from 400 to 1600. Reading and Writing contributes 200-800, and Math contributes 200-800.

No wrong-answer penalty

The SAT does not subtract points for incorrect answers. Answer every question, even if you must make an educated guess.

Calculator policy

A calculator is allowed throughout SAT Math. Use Desmos for graphing, solving intersections, checking systems, and exploring function behavior.

Words in Context

Choose the word that fits the sentence logic, not just a familiar definition. Look for contrast, cause-effect, and tone clues around the blank or word.

Central idea

A central idea answer should cover the whole text without adding claims the passage does not support. Avoid choices that mention only one detail.

Command of evidence

Evidence answers must directly support the claim in the prompt. Match the exact relationship: example, data trend, contrast, or reason.

Inference

A valid inference is strongly supported by the text but not stated word for word. It should be a modest conclusion, not a leap beyond the evidence.

Text structure and purpose

Purpose questions ask what a sentence or paragraph does: introduce, define, contrast, support, qualify, summarize, or challenge an idea.

Cross-text connections

Compare how two short texts relate. The correct answer usually identifies agreement, disagreement, qualification, or how one author would respond to the other.

Transitions

Pick the transition that matches the logic between sentences. However signals contrast; therefore signals result; for example introduces evidence; similarly shows likeness.

Rhetorical synthesis

Use only the notes needed for the stated goal. A good synthesis answer is targeted, relevant, and does not dump every fact from the notes.

Sentence boundaries

A complete sentence needs a subject and a finite verb. Comma splices and fused sentences are common SAT boundary errors.

Comma splice

A comma splice joins two independent clauses with only a comma. Fix it with a period, semicolon, coordinating conjunction, or subordinating conjunction.

Semicolon

A semicolon can join two closely related independent clauses. It cannot connect a complete sentence to a fragment.

Colon

A colon introduces an explanation, list, or example after a complete independent clause. The words before the colon must be able to stand alone.

Subject-verb agreement

Match the verb to the true subject, not to a nearby noun in a prepositional phrase or modifier.

Pronoun agreement

A pronoun must agree with its antecedent in number and must clearly point to one noun. Ambiguous pronouns create errors.

Modifier placement

A modifier should be placed next to the word it describes. Misplaced or dangling modifiers create illogical meanings.

Linear equation

A linear equation has variables to the first power and graphs as a line. Solve by isolating the variable while doing the same operation to both sides.

Slope-intercept form

y = mx + b, where m is slope and b is the y-intercept. The slope shows change in y for each 1-unit change in x.

Point-slope form

y - y1 = m(x - x1). Use it when you know a point on a line and the slope.

System of linear equations

A solution to a system is the point that satisfies both equations. On a graph, it is the intersection of the lines.

Parallel and perpendicular slopes

Parallel lines have equal slopes. Perpendicular nonvertical lines have slopes that multiply to -1.

Linear inequality

When multiplying or dividing an inequality by a negative number, reverse the inequality sign. Graphs show a boundary plus a shaded solution region.

Percent change

Percent change equals (new value - original value) / original value x 100%. Use the original value as the denominator.

Unit rate

A unit rate compares a quantity to one unit of another quantity, such as miles per hour or dollars per pound. Units guide the calculation.

Mean vs median

Mean is the average; median is the middle value in ordered data. Outliers pull the mean more strongly than the median.

Probability

For equally likely outcomes, probability equals favorable outcomes divided by total outcomes. For independent events, multiply probabilities.

Scatterplot association

Positive association rises left to right, negative association falls left to right, and no association has no clear pattern. Association does not prove causation.

Margin of error

A margin of error describes likely sampling variation around an estimate. Larger random samples usually produce smaller margins of error.

Exponent product rule

When multiplying powers with the same base, add exponents: a^m x a^n = a^(m+n).

Exponent power rule

When raising a power to a power, multiply exponents: (a^m)^n = a^(mn).

Quadratic standard form

ax^2 + bx + c = 0 is standard form. The graph is a parabola, and solutions are the x-values where the graph crosses the x-axis.

Factoring a quadratic

For x^2 + bx + c, find two numbers that multiply to c and add to b. Factoring reveals the zeros when each factor is set equal to zero.

Quadratic formula

For ax^2 + bx + c = 0, x = (-b plus or minus sqrt(b^2 - 4ac)) / (2a). Use it when factoring is slow or impossible.

Discriminant

The discriminant is b^2 - 4ac. Positive means two real solutions, zero means one repeated real solution, and negative means no real solutions.

Exponential growth

An exponential model multiplies by a constant factor over equal intervals. A form like y = a(1 + r)^t represents growth by rate r.

Function intercepts

The y-intercept occurs when x = 0. An x-intercept occurs where y = 0, often found by solving f(x) = 0.

Triangle angle sum

The interior angles of a triangle sum to 180 degrees. An exterior angle equals the sum of the two remote interior angles.

Pythagorean theorem

In a right triangle, a^2 + b^2 = c^2, where c is the hypotenuse. Common triples include 3-4-5 and 5-12-13.

Special right triangle: 45-45-90

The side ratio is x : x : x sqrt(2). The hypotenuse is a leg times sqrt(2).

Special right triangle: 30-60-90

The side ratio is x : x sqrt(3) : 2x, from shortest leg to longer leg to hypotenuse.

Sine, cosine, tangent

In a right triangle, sin = opposite/hypotenuse, cos = adjacent/hypotenuse, and tan = opposite/adjacent.

Circle equation

A circle centered at (h, k) with radius r has equation (x - h)^2 + (y - k)^2 = r^2.

Arc length

Arc length is the same fraction of circumference as the central angle is of 360 degrees: angle/360 x 2 pi r.

Area of a sector

Sector area is the same fraction of circle area as the central angle is of 360 degrees: angle/360 x pi r^2.

Volume of a cylinder

Volume equals base area times height: V = pi r^2 h. Watch whether the problem gives radius or diameter.

Desmos as a checker

Graph equations to check intersections, zeros, and transformations, but still understand the algebra so you can set up the right expressions quickly.

Frequently Asked Questions

What is the Digital SAT format?

The SAT has a Reading and Writing section and a Math section, each split into two modules. It is multistage adaptive, meaning performance on the first module affects the difficulty of the second module.

How is the SAT scored?

The SAT is scored from 400 to 1600, combining Reading and Writing (200-800) and Math (200-800). There is no passing score.

Can I use a calculator on SAT Math?

Yes. A calculator is permitted throughout the Math section, and the Bluebook app includes a Desmos graphing calculator.

What should I use flashcards for on the SAT?

Use flashcards for grammar rules, rhetorical moves, formula recall, graph interpretation, algebra patterns, and common problem-solving distinctions. Pair recall with timed practice.

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