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SAT Practice Complete Prep System
Real question counts. Real timing. Real scoring. Full study guide with flashcards covering every domain tested on the SAT.
98
Total Questions
2h 14m
Test Duration
400–1600
Score Range
4
Modules
120+
Flashcards
📚 Complete SAT Study Guide
Click any topic card to expand full notes, strategies, formulas, and examples.
Module 1 & 2 — Reading and Writing
📖
Information & Ideas
Central ideas, supporting details, inferences, and evidence-based reasoning from texts.
✍️
Craft & Structure
Vocabulary in context, text structure, author purpose, and point of view.
🔗
Expression of Ideas
Rhetorical synthesis, transitions, organization, and effective language use.
📝
Standard English Conventions
Grammar, punctuation, sentence structure, and standard written English rules.
Central Ideas and Details
The SAT asks you to identify the main idea of passages and distinguish it from supporting details. The central idea is what the passage is MOSTLY about — not a minor supporting fact.
Main idea questions often use phrases like "mainly," "primarily," or "best describes."
Eliminate answers that are too narrow (just one detail) or too broad (beyond scope).
The central idea is often stated in the first or last paragraph but may be implied.
Making Inferences
Inferences are logical conclusions drawn from evidence in the text, NOT personal opinion.
Inference answers must be directly supported by specific text evidence.
Avoid answers with absolute words like "always," "never," or "all" unless clearly supported.
Look for "implies," "suggests," or "can be inferred."
Evidence-Based Questions
Paired questions ask you to (1) answer a question about the text, then (2) identify which part of the passage best supports that answer.
STRATEGY: Work backwards — pick the evidence first, then confirm whether it supports your answer to part 1. If they don't match, reconsider both.
Quantitative Reasoning
Some passages include a graph, chart, or table. You must interpret data AND connect it to the passage text.
Read axis labels, titles, and data points carefully.
The correct answer will be supported by BOTH the text and the data.
Words in Context (Vocabulary)
The SAT tests how words function in specific passages, not just definitions. You must find the best meaning given the surrounding sentences.
Replace the word with each answer choice and re-read the sentence.
Focus on tone: is the word positive, negative, or neutral in context?
Common trap: a commonly known definition that doesn't fit the context.
Text Structure and Purpose
Structure questions ask how a passage is organized or why the author includes a specific detail.
Common structures: compare/contrast, problem/solution, cause/effect, chronological, claim/evidence.
For function questions, ask: what job does this paragraph/sentence do in the argument?
Author's Point of View and Purpose
What is the author's attitude toward the subject? Look for charged language and rhetorical choices.
Purpose = why the author wrote this (to inform, persuade, critique, analyze, entertain).
Dual-passage questions: compare what two authors agree/disagree on and how their approaches differ.
Cross-Text Connections
Paired passages require you to understand how the two texts relate.
TIP: Ask yourself: Would Author 2 agree or disagree with Author 1's main point? What evidence would Author 1 use to respond to Author 2?
Rhetorical Synthesis
These questions give you bullet-point notes and ask you to write a sentence that achieves a specific goal (introduce, compare, argue, conclude).
Read the goal carefully. If it says "compare," the answer must address both items.
If it says "support the claim," the answer must present evidence, not just restate the claim.
Eliminate answers that include information NOT in the notes.
Transitions
Transition questions ask you to pick the word or phrase that best connects ideas between two sentences.
Adding info: furthermore, in addition, also, moreover
Contrasting: however, although, on the other hand, nevertheless
Cause/Effect: therefore, as a result, consequently, thus
Clarifying: in other words, specifically, that is
STRATEGY: Before looking at the choices, determine the logical relationship between the two sentences: does the second sentence agree, disagree, explain, or give an example?
Organization and Flow
Some questions ask where to place a sentence within a paragraph or passage.
Look for logical order: each sentence should connect to the one before and after it.
Introductory sentences introduce; concluding sentences summarize or generalize.
Sentence Boundaries
You must correctly identify and fix run-ons, comma splices, and sentence fragments.
Run-on: Two independent clauses joined without proper punctuation.
Comma splice: Two independent clauses joined only with a comma.
Fragment: A group of words missing a subject or verb, or a dependent clause alone.
Commas with nonessential clauses: set off with commas if removing the clause doesn't change the core meaning.
Semicolons join two independent clauses; use them where a period could go.
Colons introduce a list, explanation, or elaboration after an independent clause.
Dashes can replace commas, semicolons, or colons for emphasis.
Apostrophes: possession (cat's = belonging to one cat), contractions (it's = it is).
Agreement and Pronouns
Subject-verb agreement: singular subjects take singular verbs.
Watch out for interruptive phrases between subject and verb.
Pronoun-antecedent agreement: pronouns must match their noun in number and gender.
Avoid pronoun ambiguity — make sure it's clear what the pronoun refers to.
Modifiers
Misplaced modifiers are a common SAT trap. Modifying phrases must be next to the word they modify.
❌ Walking down the street, the trees were beautiful.
✅ Walking down the street, she admired the beautiful trees.
Module 3 & 4 — Math
➕
Algebra
Linear equations, inequalities, systems of equations, and algebraic expressions.
📈
Advanced Math
Nonlinear functions, quadratics, polynomials, rational equations, and radicals.
📐
Geometry & Trigonometry
Area, volume, triangles, circles, coordinate geometry, and basic trig.
📊
Problem Solving & Data Analysis
Ratios, percentages, statistics, probability, and data interpretation.
Linear Equations
Slope-intercept form: y = mx + b
Point-slope form: y - y₁ = m(x - x₁)
Standard form: Ax + By = C
Slope: m = (y₂ - y₁) / (x₂ - x₁)
Parallel lines have the SAME slope; perpendicular lines have NEGATIVE RECIPROCAL slopes.
A linear equation has one solution, no solution (parallel), or infinitely many solutions (same line).
Linear Inequalities
Solving is the same as equations, except flip the inequality sign when multiplying/dividing by a negative.
Graphically: < and > use dashed lines; ≤ and ≥ use solid lines.
Systems of Equations
Methods: substitution, elimination, graphing.
If a system has no solution, the lines are parallel (same slope, different y-intercept).
If a system has infinite solutions, the equations represent the same line.
Functions and Graphs
f(x) notation: f(3) means substitute x = 3 into the function.
x-intercept = set y = 0; y-intercept = set x = 0.
Transformations: f(x) + k shifts up; f(x + h) shifts left; -f(x) reflects over x-axis.
Quadratic Equations
Standard form: ax² + bx + c = 0
Quadratic formula: x = [-b ± √(b² - 4ac)] / 2a
Vertex form: y = a(x - h)² + k → vertex at (h, k)
Factored form: y = a(x - r₁)(x - r₂) → roots at r₁ and r₂
Discriminant b² - 4ac: if >0 = two real solutions; if =0 = one solution; if <0 = no real solutions.
Sum of roots = -b/a; Product of roots = c/a.
Polynomial Functions
Degree determines end behavior and max number of roots.
Factor theorem: (x - r) is a factor if f(r) = 0.
Remainder theorem: dividing f(x) by (x - a) gives remainder f(a).
Exponential Functions
Growth: y = a(1 + r)^t
Decay: y = a(1 - r)^t
General: y = ab^x (b > 0, b ≠ 1)
Rational and Radical Equations
When solving radical equations, isolate the radical and square both sides. CHECK for extraneous solutions.
For rational equations, find common denominator. CHECK for excluded values (denominator = 0).
Key Geometry Formulas (Provided on Test)
Circle: A = πr², C = 2πr
Rectangle: A = lw, P = 2l + 2w
Triangle: A = ½bh
Pythagorean Theorem: a² + b² = c²
Special Triangles: 30-60-90 (sides: 1, √3, 2); 45-45-90 (sides: 1, 1, √2)
Box: V = lwh, SA = 2(lw + lh + wh)
Cylinder: V = πr²h, SA = 2πrh + 2πr²
Sphere: V = (4/3)πr³, SA = 4πr²
Cone: V = (1/3)πr²h
Pyramid: V = (1/3)Bh
Coordinate Geometry
Distance: d = √[(x₂-x₁)² + (y₂-y₁)²]
Midpoint: M = ((x₁+x₂)/2, (y₁+y₂)/2)
Circle equation: (x-h)² + (y-k)² = r²
Trigonometry
SOH-CAH-TOA:
sin θ = opposite/hypotenuse
cos θ = adjacent/hypotenuse
tan θ = opposite/adjacent
Key values: sin30°=½, cos60°=½, sin45°=√2/2
Cofunction: sin θ = cos(90°-θ)
Arc Length and Sector Area
Arc Length = (θ/360) × 2πr
Sector Area = (θ/360) × πr²
(θ in degrees)
Ratios, Rates, and Proportions
Set up proportions as fractions: a/b = c/d → cross multiply.
Unit rates: find "per one" by dividing. Convert units carefully.
Percentages
% change = (new - old) / old × 100
Part = Whole × (Percent / 100)
Percent error = |estimated - actual| / actual × 100
Statistics
Mean = sum of values ÷ number of values.
Median = middle value (sorted). Mode = most frequent value.
Range = max - min. Standard deviation measures spread.
A larger standard deviation = more spread out data.