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GRE Exam  >  GRE Tests  >  Section-wise Tests for GRE  >  Test: Quantitative Comparison- 2 - GRE MCQ

Test: Quantitative Comparison- 2 - GRE MCQ


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15 Questions MCQ Test Section-wise Tests for GRE - Test: Quantitative Comparison- 2

Test: Quantitative Comparison- 2 for GRE 2024 is part of Section-wise Tests for GRE preparation. The Test: Quantitative Comparison- 2 questions and answers have been prepared according to the GRE exam syllabus.The Test: Quantitative Comparison- 2 MCQs are made for GRE 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Quantitative Comparison- 2 below.
Solutions of Test: Quantitative Comparison- 2 questions in English are available as part of our Section-wise Tests for GRE for GRE & Test: Quantitative Comparison- 2 solutions in Hindi for Section-wise Tests for GRE course. Download more important topics, notes, lectures and mock test series for GRE Exam by signing up for free. Attempt Test: Quantitative Comparison- 2 | 15 questions in 30 minutes | Mock test for GRE preparation | Free important questions MCQ to study Section-wise Tests for GRE for GRE Exam | Download free PDF with solutions
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P and Q take 4 hours to complete a task. P, Q, and R take 2 hours to complete the task.
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Detailed Solution for Test: Quantitative Comparison- 2 - Question 8

Column A: The task is to find out how many three-digit even numbers can be made using all the prime numbers less than 10 without repetition.

Column B: The task is to find out how many two-digit numbers can be made using all the prime numbers less than 7 without repetition.

Let's start by identifying the prime numbers less than 10 for Column A: they are 2, 3, 5, and 7. Since we're looking to form even numbers and even numbers must end with an even digit, 2 must be the last digit. For the first two digits, we can use 3, 5, and 7 in any order, which gives us 3! (3 factorial) possibilities.

For Column B, we identify the prime numbers less than 7: they are 2, 3, and 5. Since we are forming two-digit numbers without repetition, we can choose any of the three digits for the first place and any of the remaining two digits for the second place.

Let's calculate the exact numbers for both columns.

The calculations show that both Column A and Column B have the same number of possibilities, which is 6. Therefore, the correct answer is:

Option C: Both are equal. ​​

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