Medium Best GRE Practice Questions Online Practice Questions

Concept Explanation

Medium best GRE practice questions online are study materials designed to simulate the intermediate difficulty level of the Graduate Record Examination by testing core quantitative and verbal reasoning skills. These questions bridge the gap between basic conceptual knowledge and the complex, multi-step problem-solving required for high scores. By focusing on the GRE Prep curriculum, students can identify their threshold for difficulty before moving to advanced materials. Medium-level questions typically require the application of two or more mathematical rules or the interpretation of nuanced vocabulary within a contextual framework. High-authority resources like the Educational Testing Service (ETS) provide the benchmark for what constitutes a medium-difficulty task, often characterized by a 40% to 60% average correct response rate among test-takers.

In the Quantitative Reasoning section, medium questions often involve geometry, algebra, and data interpretation where the path to the answer is not immediately obvious. For the Verbal Reasoning section, these questions utilize sophisticated sentence structures and secondary definitions of common words. Utilizing Best GRE Practice Questions Online: 2026 Top Resources & Tips helps candidates build the stamina necessary for the computer-adaptive nature of the actual exam. Effective practice involves not just finding the right answer, but understanding the logic behind the distractors (the incorrect options).

Solved Examples

The following examples demonstrate the logic required to solve medium-difficulty GRE problems across different sections.

1. Quantitative Comparison: Compare Quantity A and Quantity B.
   Condition: $x > 1$
   Quantity A: $\frac{x^2 - 1}{x - 1}$
   Quantity B: $x + 1$
   1. Simplify Quantity A by factoring the numerator: $x^2 - 1 = (x - 1)(x + 1)$.
   2. Rewrite the fraction: $\frac{(x - 1)(x + 1)}{x - 1}$.
   3. Since $x > 1$, we can safely cancel $(x - 1)$, leaving $x + 1$.
   4. Compare the simplified Quantity A ($x + 1$) to Quantity B ($x + 1$).
   5. The two quantities are equal.
2. Text Completion: The researcher's results were ________; while they did not disprove the hypothesis, they failed to provide the definitive evidence required for a conclusive publication.
   1. Identify the context: The results are between "not disproving" and "not providing definitive evidence."
   2. Look for a word that means inconclusive or non-committal.
   3. Evaluate options such as "anomalous," "equivocal," or "redundant."
   4. Select "equivocal" because it describes something open to more than one interpretation or uncertain.
3. Geometry: A circle is inscribed in a square with a side length of $8$. What is the area of the region inside the square but outside the circle?
   1. Calculate the area of the square: $8 \times 8 = 64$.
   2. Determine the radius of the circle: Since it is inscribed, the diameter equals the side of the square ($8$), so the radius $r = 4$.
   3. Calculate the area of the circle: $\pi r^2 = \pi(4^2) = 16\pi$.
   4. Subtract the circle's area from the square's area: $64 - 16\pi$.
   5. Using $\pi \approx 3.14$, the numerical value is approximately $64 - 50.24 = 13.76$.

Practice Questions

Test your skills with these medium-level practice items. For more variety, you might explore Free GRE Practice Questions Practice Questions with Answers to supplement your study sessions.

1. A car travels at an average speed of $45$ miles per hour for $3$ hours and then at an average speed of $60$ miles per hour for $2$ hours. What is the average speed of the car for the entire $5$-hour journey?
2. In a group of $50$ students, $28$ are taking Spanish, $17$ are taking French, and $7$ are taking both. How many students are taking neither Spanish nor French?
3. The price of a computer was reduced by $20\%$. Later, this sale price was reduced by an additional $10\%$. If the final price was $720, what was the original price of the computer?

4. Select the two answer choices that, when used to complete the sentence, fit the meaning of the sentence as a whole and produce completed sentences that are alike in meaning: "The diplomat was known for her ________; she could navigate tense negotiations without ever appearing to take a side."
   • A. Ambivalence
   • B. Objectivity
   • C. Impartiality
   • D. Diffidence
   • E. Reticence
   • F. Aloofness
5. If $3x + 2y = 12$ and $y = 2x - 1$, what is the value of $x$?
6. A box contains $4$ red marbles, $3$ blue marbles, and $5$ green marbles. If two marbles are drawn at random without replacement, what is the probability that both marbles are red?
7. Which of the following integers is a multiple of both $12$ and $18$?
   • A. 24
   • B. 36
   • C. 48
   • D. 54
8. The average (arithmetic mean) of five numbers is $20$. If one of the numbers is removed, the average of the remaining four numbers is $18$. What was the number that was removed?

Answers & Explanations

1. Answer: 51 mph. Total distance = $(45 \times 3) + (60 \times 2) = 135 + 120 = 255$ miles. Average speed = Total distance / Total time = $255 / 5 = 51$.
2. Answer: 12. Using the principle of inclusion-exclusion: $\text{Total taking languages} = 28 + 17 - 7 = 38$. Students taking neither = $50 - 38 = 12$.
3. Answer: $1,000. Let $P$ be the original price. First reduction: $0.80P$. Second reduction: $0.90 \times (0.80P) = 0.72P$. Set $0.72P = 720$. Solving for $P$ gives $720 / 0.72 = 1,000$.
4. Answer: B (Objectivity) and C (Impartiality). The sentence describes a diplomat who does not take sides. Both objectivity and impartiality refer to the quality of being unbiased and fair.
5. Answer: 2. Substitute the second equation into the first: $3x + 2(2x - 1) = 12$. Simplify: $3x + 4x - 2 = 12 \rightarrow 7x = 14 \rightarrow x = 2$.
6. Answer: 1/11. Total marbles = $12$. Probability of first red = $4/12 = 1/3$. Probability of second red = $3/11$. Total probability = $(1/3) \times (3/11) = 1/11$.
7. Answer: B (36). The least common multiple (LCM) of $12$ and $18$ is $36$. $12 \times 3 = 36$ and $18 \times 2 = 36$.
8. Answer: 28. Sum of 5 numbers = $20 \times 5 = 100$. Sum of 4 numbers = $18 \times 4 = 72$. Removed number = $100 - 72 = 28$.

1. If a rectangle has a perimeter of 30 and one side is 5, what is its area?

• A25
• B50
• C75
• D150

Frequently Asked Questions

What makes a GRE question "medium" difficulty?

Medium questions are defined by their statistical performance, usually answered correctly by about half of test-takers, and often involve two-step logic or slightly obscured context. They require a solid grasp of GRE Vocabulary-in-Context Questions and intermediate math concepts.

How many medium questions are on the actual GRE?

Because the GRE is section-adaptive, the number of medium questions you see depends on your performance in the first section. Most students encounter a mix of difficulty levels, with the first section generally containing a balanced distribution including several medium-difficulty items.

Can I rely only on online practice questions?

Online questions are excellent for volume and variety, but they should be paired with official materials from Khan Academy or ETS to ensure the style matches the real exam. Using an AI Exam Simulator can also provide a realistic testing environment.

Are medium questions enough to get a 160+ score?

While mastering medium questions is essential for a solid foundation, achieving a score of 160 or higher usually requires consistently answering hard-level questions correctly as well. You can refine your approach using GRE Text Completion Practice Test resources to bridge that gap.

Where can I find the best free GRE practice questions?

The best free resources include official ETS practice sets, reputable educational blogs, and adaptive platforms that offer diagnostic tests. Consistently working through GRE Sentence Equivalence Practice Test sets is a proven way to improve without spending a fortune.