The Class 7 Maths Chapter 6 Number Play MCQs with Answers on this page are designed to help students revise important concepts in a simple and effective way. These questions are based on the latest CBSE Board syllabus and the NCERT Ganita Prakash Part 1 textbook. Whether you are preparing for a class test, unit test, or annual examination, practising objective questions can improve your understanding of the chapter and help you answer questions with greater confidence.
The MCQs below cover important ideas such as number patterns, parity (even and odd numbers), logical arrangements, magic squares, number grids, and simple sequence-based problems. Every question is followed by the correct answer and a short explanation so that you can understand the concept instead of only memorising the answer. This approach makes revision quicker and more meaningful.
If you are looking for more chapter-wise practice, you can also explore our Class 7 MCQs collection, where every chapter is arranged according to the latest NCERT curriculum. For students who want to prepare the complete syllabus, our Class 7 Maths MCQs section provides chapter-wise objective questions with answers, making it easier to revise every topic before school exams and strengthen your mathematical thinking skills.
Class 7 Maths Chapter 6 Number Play MCQs with Answers and Explanations
Practise these Class 7 Maths Chapter 6 Number Play MCQs with Answers to strengthen your understanding of important concepts from the latest CBSE and NCERT Ganita Prakash Part 1 syllabus. The questions below cover topics such as number patterns, parity, logical arrangements, magic squares, and sequences. Each MCQ includes the correct answer and a brief explanation to help you understand the concept, improve problem-solving skills, and prepare confidently for class tests and annual exams.
Q. In a line of students, each student tells how many taller students are standing in front of them. Which mathematical skill is mainly used to solve this type of problem?
A. Measuring angles
B. Logical arrangement of numbers and positions
C. Multiplication of large numbers
D. Drawing geometric figures
Answer:B
Explanation: These questions focus on logical reasoning rather than calculations. You need to analyse the given clues carefully and arrange students according to their heights. Understanding the relationship between positions and the information provided helps in finding the correct order.
Q. Which of the following expressions will always give an even number?
A. Odd + Even
B. Even + Even
C. Odd + Even + Odd
D. Odd + Odd + Odd
Answer:B
Explanation: When two even numbers are added, the result is always even because both numbers are divisible by 2. This is one of the basic parity rules introduced in the Number Play chapter and is useful for solving many logical questions.
Q. If an odd number is multiplied by another odd number, the product will be:
A. Even
B. Odd
C. Zero
D. Cannot be determined
Answer:B
Explanation: A product of two odd numbers always remains odd. For example, 3 × 5 = 15 and 7 × 9 = 63. Observing such examples helps students recognise parity patterns without performing lengthy calculations every time.
Q. What is the main feature of a magic square?
A. Every row has different numbers only
B. The centre box is always empty
C. The sum of each row, column, and diagonal is the same
D. All numbers are even
Answer:C
Explanation: A magic square is designed so that every row, every column, and both diagonals have an equal total. Instead of random placement, the numbers follow a logical arrangement that satisfies the same target sum in every direction.
Q. Which of the following is an example of a number pattern?
A. 4, 8, 12, 16, 20
B. 9, 2, 17, 5, 11
C. 15, 4, 28, 7
D. 20, 3, 19, 14
Answer:A
Explanation: In this sequence, each number increases by 4, making the pattern easy to identify. Recognising a common rule behind a sequence is an important skill in Number Play and helps students predict future terms correctly.
Q. Which statement about parity is correct?
A. An even number multiplied by any whole number always gives an even number.
B. Every odd number multiplied by an even number becomes odd.
C. The sum of two odd numbers is always odd.
D. Every even number is also an odd number.
Answer:A
Explanation: Since an even number contains a factor of 2, multiplying it by any whole number keeps the product even. This rule is widely used while solving parity-based reasoning questions in Class 7 Mathematics.
Q. The sequence 1, 1, 2, 3, 5, 8 belongs to which famous number pattern?
A. Prime number sequence
B. Square number sequence
C. Fibonacci (Virahāṅka) sequence
D. Cube number sequence
Answer:C
Explanation: In the Fibonacci or Virahāṅka sequence, each new number is obtained by adding the previous two numbers. This simple idea creates an interesting pattern that appears in mathematics as well as many natural phenomena.
Q. Why are logical puzzles included in the Number Play chapter?
A. To memorise multiplication tables
B. To improve reasoning and problem-solving skills
C. To practise only subtraction
D. To learn map reading
Answer:B
Explanation: Logical puzzles encourage students to think carefully before answering. Instead of applying direct formulas, they develop observation, reasoning, and decision-making skills, making mathematics more engaging and meaningful.
Q. If one even number and one odd number are added together, the result is always:
A. Even
B. Odd
C. Prime
D. Zero
Answer:B
Explanation: Combining one even and one odd number always produces an odd number. For instance, 6 + 5 = 11 and 12 + 9 = 21. Understanding these parity rules helps solve many objective questions quickly.
Q. In an alphametic puzzle, letters usually represent:
A. Different colours
B. Geometrical shapes
C. Digits or numbers
D. Measurement units
Answer:C
Explanation: Alphametic puzzles replace digits with letters. Students use logical reasoning to determine which digit each letter represents while following mathematical rules. These puzzles strengthen analytical thinking and make number-based problem solving more interesting.
Q. A 3 × 3 magic square is complete only when:
A. Every row has three even numbers
B. The numbers are arranged in increasing order
C. The sum of every row, column, and diagonal is equal
D. The largest number is placed at the centre
Answer:C
Explanation: A magic square follows a special rule where every row, column, and diagonal has the same total. The position of the numbers matters more than their size. Students should always verify all rows, columns, and diagonals before deciding whether a magic square is correct.
Q. Which of the following expressions will always give an even number?
A. Odd + Odd
B. Even + Odd
C. Odd × Odd
D. Odd + Even + Even
Answer:A
Explanation: Adding two odd numbers always results in an even number because the extra 1 in each odd number combines to form another pair. For example, 7 + 9 = 16. This is one of the most useful parity rules in Number Play.
Q. If a number pattern increases by 5 each time, which number should come next in the sequence 10, 15, 20, 25?
A. 28
B. 30
C. 31
D. 35
Answer:B
Explanation: Observe the difference between consecutive numbers. Here, each term increases by 5, so adding 5 to 25 gives the next number as 30. Looking for a common difference is often the first step while solving sequence questions.
Q. Which statement about logical arrangement puzzles is correct?
A. They can be solved only by guessing.
B. They depend only on multiplication tables.
C. They use given clues to find the correct order.
D. They always have more than one correct answer.
Answer:C
Explanation: Logical arrangement problems provide clues that help students determine the correct sequence or position. Careful observation and step-by-step reasoning are much more effective than guessing while solving such questions.
Q. What happens when an even number is multiplied by an odd number?
A. The product is always even.
B. The product is always odd.
C. The product becomes prime.
D. The result depends on the size of the numbers.
Answer:A
Explanation: Every even number contains a factor of 2. When it is multiplied by an odd number, that factor remains in the product, making the result even. For example, 8 × 5 = 40, which is an even number.
Q. Which of the following sequences follows the Fibonacci (Virahāṅka) pattern?
A. 2, 4, 6, 8, 10
B. 1, 3, 6, 10, 15
C. 2, 2, 4, 6, 10, 16
D. 1, 1, 2, 3, 5, 8
Answer:D
Explanation: In the Fibonacci or Virahāṅka sequence, every new term is found by adding the previous two terms. This simple rule creates a unique pattern that appears in mathematics, nature, and many interesting real-life examples.
Q. Which activity best develops pattern recognition skills?
A. Memorising formulas without understanding them
B. Observing relationships between consecutive numbers
C. Learning only multiplication tables
D. Solving only geometry questions
Answer:B
Explanation: Pattern recognition is about identifying how numbers change from one step to the next. Looking for repeated relationships or rules helps students predict missing terms and understand mathematical sequences more effectively.
Q. Which of the following is an example of an odd number?
A. 28
B. 46
C. 73
D. 90
Answer:C
Explanation: An odd number is not divisible by 2 and always ends with 1, 3, 5, 7, or 9. Since 73 ends with 3, it is an odd number, while the other options are all even numbers.
Q. Why are explanations provided after each MCQ useful during revision?
A. They help students understand the reasoning behind the correct answer.
B. They replace the need to study the chapter.
C. They are useful only for teachers.
D. They make every question easier to memorise without understanding.
Answer:A
Explanation: Reading explanations helps students understand the concept instead of simply remembering the answer. This improves conceptual clarity, reduces repeated mistakes, and builds confidence while solving similar questions in school examinations.
Q. Which approach is most effective while solving Number Play questions?
A. Guess the answer quickly.
B. Skip logical steps to save time.
C. Carefully analyse patterns and use the given clues.
D. Solve every question using multiplication only.
Answer:C
Explanation: Number Play questions are designed to test logical thinking rather than speed alone. By carefully analysing patterns, relationships, and clues, students can solve questions more accurately and develop stronger mathematical reasoning skills that are useful beyond this chapter.
Benefits of Solving Class 7 Maths Chapter 6 Number Play MCQs
Practising Class 7 Maths Chapter 6 Number Play MCQs with Answers is an effective way to improve conceptual understanding and become familiar with the types of objective questions asked in CBSE school examinations. Since this chapter focuses on logical reasoning and number-based thinking, regular practice helps students identify patterns and solve problems more accurately.
These MCQs help you revise important topics like even and odd numbers, parity rules, number arrangements, magic squares, number patterns, and simple mathematical sequences in less time. The answer explanations also help clear common mistakes and strengthen your understanding of the concepts.
By solving these questions regularly, students can improve their speed, accuracy, and confidence while preparing for class tests, periodic assessments, and annual examinations. They also serve as an excellent tool for self-assessment, helping students recognise their strengths and identify topics that need more practice.
Covered Topics in Class 7 Maths Chapter 6 Number Play MCQs
The MCQs on this page are prepared from the important concepts of NCERT Ganita Prakash Part 1 Chapter 6 - Number Play. All designed to test both conceptual understanding and logical thinking.
The questions cover topics such as:
- Logical arrangement of numbers
- Number patterns and sequences
- Even and odd numbers (Parity)
- Rules of parity in addition and multiplication
- Magic squares
- Number grids
- Pattern recognition
- Fibonacci (Virahāṅka) sequence
- Alphametic puzzles
- Mathematical reasoning and logical thinking
These topics help students build strong problem-solving skills while preparing for school examinations and future mathematics concepts.
