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Quizzes > General Knowledge & Mixed

Free Online SAT Practice Test: 20 Quick Questions

Quick, free quiz to check ELA skills with instant results and links to more SAT practice quizzes.

Editorial: Review CompletedCreated By: Narayanan SubramaniamUpdated Aug 26, 2025
Difficulty: Moderate
Grade: Grade 11
Study OutcomesCheat Sheet
Colorful paper art promoting a trivia quiz on the SAT Online Challenge for high school students.

This SAT practice test helps you check key English language arts skills in reading and writing with 20 quick questions. See instant results, spot gaps, and build skills with targeted practice like our SAT grammar practice test and SAT vocabulary quiz. You will get quick feedback and helpful links as you go.

What skill does the SAT Reading section primarily test?
Solving complex equations
Recalling historical facts
Writing persuasive essays
Understanding and analyzing written passages
The SAT Reading section focuses on comprehension and analysis of written texts rather than subjects like math or history. It tests the ability to understand context, draw inferences, and critically evaluate content.
Which of these is important for successfully tackling the SAT Writing section?
Proper use of grammar and punctuation
Scientific experimentation
Advanced calculus skills
Reading comprehension strategies
The SAT Writing section evaluates grammar, punctuation, and effective sentence structure. Mastery of these components is crucial for clear and coherent writing on the exam.
Which of the following best describes the role of feedback in test preparation?
It helps identify strengths and areas for improvement
It is only useful for practice tests
It replaces the need for further study
It guarantees a perfect score on the exam
Feedback in test preparation allows students to understand their current performance. It highlights strengths and weaknesses that can guide further study effectively.
What is one advantage of using online SAT practice quizzes?
They eliminate the need for reading
They focus solely on memorization
They provide instant feedback on performance
They require no time management skills
Online SAT practice quizzes provide immediate feedback, which is essential for effective revision. Instant feedback helps students quickly identify areas needing further improvement.
Why is time management important when taking SAT practice quizzes?
It eliminates exam stress completely
It guarantees correct answers
It helps ensure that each question receives adequate attention
It allows skipping questions freely without consequence
Time management is critical in the SAT to allocate sufficient time to each question. Proper pacing can improve overall performance by avoiding rushed answers.
In a passage discussing economic theory, which method is most effective to understand the author's point of view?
Skip the introduction to save time
Identify key terms and assess the tone used
Focus only on statistical data provided
Assume the context is irrelevant
Identifying key terms and assessing the tone are useful techniques in comprehending an author's perspective. These strategies allow students to capture nuances in the text.
When revising a sentence, what is the best approach to fix a fragmented sentence?
Remove all punctuation
Ignore it as it might be stylistic
Replace the fragment with a question mark
Combine the fragment with a related clause to form a complete sentence
A fragmented sentence lacks a complete idea; combining it with a related clause often provides both clarity and grammatical correctness. This method ensures the sentence stands alone logically.
Which algebraic expression represents the solution to the equation 2(x - 3) = 10?
x = 3
x = -2
x = 8
x = 5
To solve 2(x - 3) = 10, divide both sides by 2 to obtain x - 3 = 5, then add 3 to get x = 8. This straightforward calculation exemplifies basic algebraic manipulation.
When approaching a reading comprehension passage, why is it important to note transitions between paragraphs?
They are irrelevant to understanding the passage
Transitions are used solely for decorative purposes
Transitions indicate shifts in theme or perspective
They provide hidden answers to questions
Transitions between paragraphs often signal changes in the argument or perspectives provided. Recognizing these can help students better follow the passage's structure and underlying messages.
If the ratio of teachers to students in a class is 1:20 and there are 60 students, how many teachers are there?
3
60
20
1
Given the ratio, divide the number of students by 20 to determine the number of teachers: 60/20 equals 3. This ratio-based computation is useful for solving similar real-world problems.
In the context of SAT grammar rules, which sentence structure is typically considered parallel?
She enjoys reading, writing, and jogging
He sings beautifully, dancing, and to paint
They were laughing, talking, and had a smile
I like to study, running, and to travel
Parallel structure ensures that similar elements in a sentence share the same syntactic form. The option 'reading, writing, and jogging' displays consistent verb forms, making it a good example of parallelism.
Which of the following best exemplifies a properly constructed compound sentence?
I planned to study these concepts; I ran out of time
I planned to study these concepts, but I ran out of time
I planned to study, I ran out of time
Studying the material however was challenging
A compound sentence uses coordinating conjunctions to join two independent clauses. Using 'but' in the sentence clarifies the relationship between the two clauses effectively.
What strategy can be helpful when encountering unfamiliar vocabulary during an SAT reading section?
Ignore the unknown word entirely
Analyze the context for clues about the word's meaning
Skip the question and move on immediately
Correct the word to a term you know
Context clues help in deducing an unfamiliar word's meaning during the reading section. This strategy is crucial for maintaining the flow of comprehension without losing focus on the overall text.
A quadratic function f(x) = ax² + bx + c has its vertex at (h, k). Which formula represents the x-coordinate of the vertex?
h = b / (2a)
h = -b / (2a)
h = 2a / b
h = -c / (2a)
For any quadratic function, the x-coordinate of its vertex is computed using the formula h = -b / (2a). This formula derives directly from completing the square or using calculus to find the function's critical point.
What does the SAT essay section primarily assess?
The ability to solve complex mathematical problems
The ability to analyze and evaluate a persuasive argument
Memorization of historical facts
The accuracy of scientific hypotheses
The SAT essay section is designed to test analytical writing skills rather than factual recall or mathematical computations. It evaluates how effectively a student can critique a persuasive text's arguments.
A passage presents multiple perspectives on social media's influence. To evaluate the author's reliability, what aspect should you critically assess?
Focus solely on the length of the passage
Assess the popularity of social media platforms mentioned
Ignore the social media context entirely
Examine the use of biased language and evidence for claims
Evaluating an author's reliability involves examining language bias and the evidence supporting their claims. This critical approach helps determine whether the argument is balanced and credible.
When solving the system of equations 3x + 2y = 12 and x - y = 1, what is the value of x?
x = 5
x = 2
x = 14/5
x = 3
By expressing x in terms of y using x - y = 1 and substituting into the first equation, the resulting equation 3(y + 1) + 2y = 12 simplifies to 5y = 9, leading to x = 14/5. This method demonstrates a standard approach to solving systems of linear equations.
Which sentence revision improves clarity and eliminates redundancy in the following sentence: 'The test was extremely challenging and very difficult, presenting obstacles that were not simple to overcome'?
The test was difficult and challenging, creating obstacles
The test was challenging, presenting obstacles that were difficult to overcome
The test presented obstacles that were not simple
The test was extremely challenging and very difficult
The revised sentence removes redundant adjectives and simplifies the structure for clarity. It retains the original meaning while avoiding unnecessary repetition.
What is the simplified form of the expression (3x² - 2x + 4) - (x² + 4x - 3)?
4x² + 2x + 1
2x² - 6x + 7
2x² - 2x + 1
4x² - 6x + 1
By distributing the subtraction across the second polynomial and combining like terms, the expression simplifies to 2x² - 6x + 7. This process highlights fundamental operations with polynomials.
Which of the following best describes the use of rhetorical devices in persuasive writing?
They enhance the text by emphasizing key points and influencing the reader's emotions
They are used solely for decorative purposes without adding meaning
They replace logical reasoning with emotional bias completely
They obscure the main argument by adding unnecessary complexity
Rhetorical devices are intended to emphasize important ideas and evoke emotions, thereby strengthening arguments. Correct use of these techniques can make persuasive writing more compelling.
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Study Outcomes

  1. Analyze critical reading passages to identify key arguments and inferences.
  2. Apply grammar and syntax rules to enhance clarity and correctness in writing.
  3. Solve algebraic, geometric, and data analysis problems effectively.
  4. Interpret personalized feedback to target areas of improvement.
  5. Develop test-taking strategies to manage time and reduce exam-related stress.

SAT Online Practice Quizzes Cheat Sheet

  1. Master the Pythagorean Theorem - Ever wondered how builders measure a perfect corner? In any right triangle, the sum of the squares of the two shorter sides equals the square of the hypotenuse, which means a² + b² = c². This formula is your go‑to for finding missing side lengths in geometry puzzles.
  2. Understand special right triangles - When angles play favorites, side lengths follow patterns! In a 45°-45°-90° triangle, sides are in the ratio 1:1:√2; for a 30°-60°-90° triangle, it's 1:√3:2. These handy ratios let you skip the calculator for quick solutions.
  3. Familiarize yourself with the quadratic formula - Stuck with ax² + bx + c = 0? Use x = (-b ± √(b² - 4ac)) / (2a) to blast through solutions in a flash. It's like having a magic wand for polynomials and guarantees you'll never be quadratic‑formula‑free again.
  4. Learn the slope formula - Climb up or slide down any line by calculating slope = (y₂ - y₝) / (x₂ - x₝). This ratio tells you how steep a ramp is and helps you graph lines or analyze trends without breaking a sweat. No more guessing if it's uphill or downhill!
  5. Practice the distance formula - Need to measure the road between two points on a grid? Just plug into √((x₂ - x₝)² + (y₂ - y₝)²) and get the straight‑line distance in seconds. It's your secret weapon for coordinate geometry battles and map‑reading feats.
  6. Memorize the area formulas - Whether you're designing a garden or tackling SAT problems, area formulas are your best friends. Triangle: ½ × base × height; Rectangle: length × width; Circle: π × radius². Nail these down, and you'll conquer plane figures with confidence.
  7. Understand the properties of circles - Circles never lie: Circumference = 2πr and Area = πr², where r is the radius. These golden rules pop up in everything from pizza slices to planetary orbits. Spin your way to success in both tests and real‑world scenarios!
  8. Review the order of operations - PEMDAS is the secret code to avoid calculation chaos: Parentheses, Exponents, Multiplication/Division (left to right), Addition/Subtraction (left to right). Follow this rulebook every time, and you'll always get the right answer.
  9. Learn the properties of exponents - When powers collide, remember a❿ × aᵝ = a❿❺ᵝ and (a❿)ᵝ = a❿ᵝ. These exponent rules turn complex expressions into simple multiplications, making your algebra life way easier. Power up your skills!
  10. Understand the concept of probability - Feeling lucky? Probability = (number of desired outcomes) / (total number of outcomes). From rolling dice to drawing cards, this formula helps you predict chances like a math wizard. Calculate your luck with confidence!
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