

RRB NTPC Reasoning Questions 2025 help students understand reasoning topics that often come in railway exams. One of the main topics is Number Series, which checks how well you can find patterns and use logic with numbers.
In the RRB NTPC exam, reasoning is very important because it helps decide your total score. That’s why learning Number Series Reasoning Tricks and understanding different types of questions is useful. It helps you solve questions faster and more correctly during the exam.
Below, we’ll explain what you learn in RRB NTPC Reasoning Questions 2025, simple tricks to solve number series questions, study tips, and easy ways to prepare for the railway exam.
The reasoning part in the RRB NTPC exam will check how well students can think and solve the problems. It will include topics like number series, coding-decoding, puzzles, analogies, syllogisms, and classification. Out of these topics, Number Series questions are very important because they will test how quickly students can find patterns and use logic with numbers.
In the RRB NTPC Reasoning Questions 2025, teachers will explain each topic step by step. They help students to understand the concepts clearly and give lots of practice questions. This will help students to build a strong base in reasoning and become more confident while solving these questions in the exams.
The Number Series topic is an important part of the reasoning syllabus for RRB NTPC and other railway exams like Group D, JE, and ALP. Usually, 3 to 4 questions come from this topic, and each question has the same marks. So, if you understand number series well, you can easily increase your total score.
In these questions, you will see a list of numbers that follow a rule or pattern. You have to find the missing number, the wrong number, or the next number in the series. The Number Series Reasoning Tricks taught in RRB NTPC Reasoning Questions 2025 help students spot these patterns quickly and solve the questions faster.
During the RRB NTPC Reasoning Questions 2025, students are introduced to many types of number series. Understanding these variations will allow students to approach each question systematically.
In this type, a number in the sequence is missing, and candidates must find the missing value using a logical pattern. Example: 2, 4, 8, 16, ?, 64
Here, each number is multiplied by 2, so the missing term is 32.
This type contains one incorrect number that breaks the sequence. Students need to identify that number based on the pattern. Example: 3, 6, 12, 25, 48
The correct sequence should have been 3, 6, 12, 24, 48. Therefore, 25 is the wrong term.
These series combine different mathematical operations like addition, subtraction, multiplication, division, or powers. Recognizing mixed patterns is key in this type. Example: 5, 7, 14, 16, 32, 34,? Here, the series alternates between +2 and ×2, so the next number is 68.
By learning these variations in the RRB NTPC Reasoning Questions 2025, aspirants gain clarity on identifying patterns quickly and applying Number Series Reasoning Tricks effectively.
Identifying the logic behind a number series is essential. In RRB NTPC Reasoning Questions 2025, students are taught to observe and analyze the following common patterns:
Arithmetic Progression (AP): Numbers increase or decrease by a constant difference.
Example: 3, 6, 9, 12, 15
Geometric Progression (GP): Each number is multiplied or divided by a fixed value.
Example: 2, 4, 8, 16
Square and Cube Patterns: The numbers follow square or cube sequences.
Example: 1, 4, 9, 16 (squares); 1, 8, 27, 64 (cubes)
Prime Numbers: The series follows prime number sequences.
Example: 2, 3, 5, 7, 11
Alternate Operations (Jigzag Series): Two or more alternating rules are applied, such as +3, ×2, +3, ×2, etc.
RRB NTPC Reasoning Questions 2025 will teach students about an easy step-by-step method to solve the number series questions. These steps will help students to save time and avoid mistakes in exams. Below, we’ve mentioned the step-by-step approach to solving the number series:
1. Look Carefully: See if the numbers are going up, down, or changing in turns.
2. Find the Difference: Subtract one number from the next to see the pattern.
3. Check the Ratio: Divide one number by the next to find if they are multiplied by something.
4. Look for Squares or Cubes: Check if the numbers are close to perfect squares (like 4, 9, 16) or cubes (like 8, 27, 64).
5. Watch for Alternate Patterns: Sometimes, every second number follows a rule.
6. Remove Decimals: If the series has decimals, then multiply by 10 or 100 to make it simple.
7. Test the Pattern: Once students will find a rule, they can check if it fits all numbers.
Below, we’ve mentioned some Number Series Reasoning Tricks that are shared in the reasoning sessions:
Trick 1: Learn multiplication tables up to 20 for quick calculations.
Trick 2: Students should memorize squares up to 30 and cubes up to 20.
Trick 3: Recognize factorials like 1!, 2!, 3!, etc., as they often appear in advanced questions.
Trick 4: When differences are not consistent, then students can check for multiple operations or alternating additions.
Trick 5: For decimal series, students should multiply all terms by 10 or 100 to simplify them.
Trick 6: For missing numbers, students can check the backward if the forward pattern is unclear.
Trick 7: Students should practice using the short tricks daily to improve their problem-solving speed.
Number series questions are a very common part of reasoning exams. These questions will check how well students can spot number patterns and think smartly. Below, you’ll find 15 simple multiple-choice questions (MCQs) with answers and easy explanations to help students to learn better.
2, 4, 8, 16, ?
A) 18 B) 20 C) 32 D) 24
Answer: C) 32
Explanation: Each number is multiplied by 2. Hence, 16 × 2 = 32.
3, 6, 12, 25, 48
A) 3 B) 6 C) 12 D) 25
Answer: D) 25
Explanation: Correct pattern: ×2, ×2, ×2, ×2 → 3, 6, 12, 24, 48. So 25 is incorrect.
5, 10, 20, 40, ?
A) 60 B) 70 C) 80 D) 100
Answer: C) 80
Explanation: Pattern: Each term ×2. Next = 40 × 2 = 80.
1, 4, 9, 16, 25, ?
A) 36 B) 49 C) 30 D) 45
Answer: A) 36
Explanation: These are perfect squares (1², 2², 3², 4², 5², 6²).
2, 6, 12, 20, 30, ?
A) 36 B) 42 C) 48 D) 50
Answer: B) 42
Explanation: Differences: +4, +6, +8, +10 → Next difference +12. So, 30 + 12 = 42.
3, 9, 27, ?, 243
A) 54 B) 72 C) 81 D) 90
Answer: C) 81
Explanation: Pattern: ×3. So, 27 × 3 = 81.
5, 10, 20, 35, 40
A) 10 B) 20 C) 35 D) 40
Answer: C) 35
Explanation: The correct pattern is ×2, so 20 × 2 = 40. Hence, 35 is incorrect.
2, 3, 5, 8, 12, 17, ?
A) 20 B) 22 C) 23 D) 25
Answer: C) 23
Explanation: Differences: +1, +2, +3, +4, +5 → Next difference +6. So, 17 + 6 = 23.
1, 2, 6, 24, 120, ?
A) 240 B) 480 C) 720 D) 840
Answer: C) 720
Explanation: This is a factorial series: 1!, 2!, 3!, 4!, 5!, 6! → 6! = 720.
13, 17, 19, 23, 29, ?
A) 30 B) 31 C) 32 D) 33
Answer: B) 31
Explanation: Prime number series: 13, 17, 19, 23, 29, 31.
4, 8, 16, 32, 64, ?
A) 96 B) 100 C) 128 D) 140
Answer: C) 128
Explanation: Pattern: ×2. So, 64 × 2 = 128.
7, 14, 28, 56, 112, ?
A) 124 B) 224 C) 250 D) 212
Answer: B) 224
Explanation: Each number is doubled: ×2. Hence, 112 × 2 = 224.
2, 5, 10, 17, 26, ?
A) 35 B) 36 C) 37 D) 38
Answer: C) 37
Explanation: Differences: +3, +5, +7, +9 → Next difference +11. So, 26 + 11 = 37.
1, 3, 9, 27, 81, ?
A) 162 B) 200 C) 243 D) 300
Answer: C) 243
Explanation: Pattern: ×3. So, 81 × 3 = 243.
10, 20, 40, 70, 80, 160
A) 20 B) 40 C) 70 D) 160
Answer: C) 70
Explanation: The correct pattern is ×2 each step → 10, 20, 40, 80, 160. Hence, 70 is incorrect.
RRB NTPC Reasoning Questions 2025 will help students to understand the reasoning topics easily, especially the Number Series Reasoning Tricks. By learning different types of number series, knowing how each pattern works, and practicing questions every day, students can become very fast and more accurate in solving the questions.
To do well in reasoning, students need regular practice, focus, and smart study. These Questions will make concepts clear and help students to feel confident during exams. By following these tricks and tips that are taught in the Questions, students can do better in the RRB NTPC reasoning section and can move closer to their career dreams.
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