Get the most accurate RBSE Solutions for Class 6 Mathematics Chapter 3 Whole Numbers here. Updated for the 2026-27 academic session, these solutions are based on the latest RBSE textbooks for Class 6 Mathematics. Our expert-created answers for Class 6 Mathematics are available for free download in PDF format.
Detailed Chapter 3 Whole Numbers RBSE Solutions for Class 6 Mathematics
For Class 6 students, solving RBSE textbook questions is the most effective way to build a strong conceptual foundation. Our Class 6 Mathematics solutions follow a detailed, step-by-step approach to ensure you understand the logic behind every answer. Practicing these Chapter 3 Whole Numbers solutions will improve your exam performance.
Class 6 Mathematics Chapter 3 Whole Numbers RBSE Solutions PDF
Whole Numbers Ex 3.1
Question 1. Fill in the blanks
(i) Predecessor of 55 is .....................
(ii) Predecessor of 100 is .....................
(iii) Predecessor of 305 is ..................... and its successor is .....................
(iv) Whole numbers are formed by including ..................... in natural numbers.
(v) Predecessor of 1 is .....................
Answer:
(i) The predecessor of 55 is 54.
(ii) The predecessor of 100 is 99.
(iii) The predecessor of 305 is 304, and its successor is 306.
(iv) Whole numbers are formed by including 0 in natural numbers. Zero is a key part of the whole number set.
(v) The predecessor of 1 is 0.
In simple words: A predecessor is the number just before another number, found by subtracting 1. A successor is the number just after, found by adding 1. Whole numbers start from 0 and include all positive counting numbers.
🎯 Exam Tip: Remember that "predecessor" means "one less" and "successor" means "one more". Also, know that 0 is the smallest whole number and the only whole number that is not a natural number.
Question 2. Write the predecessors of the following numbers.
(i) 1203
(ii) 2406
(iii) 3555
(iv) 4444
Answer:
(i) The predecessor of 1203 is \(1203 - 1 = 1202\).
(ii) The predecessor of 2406 is \(2406 - 1 = 2405\).
(iii) The predecessor of 3555 is \(3555 - 1 = 3554\).
(iv) The predecessor of 4444 is \(4444 - 1 = 4443\). Finding a predecessor simply means finding the number that comes just before it on the number line.
In simple words: To find the predecessor of a number, you just subtract 1 from it. This tells you the number right before it.
🎯 Exam Tip: Always subtract exactly 1 to find the predecessor. Double-check your subtraction to avoid simple errors, especially with numbers ending in 0.
Question 3. Write the successors of the following numbers.
(i) 2304
Answer:
(i) The successor of 2304 is \(2304 + 1 = 2305\). A successor is the number that comes immediately after a given number.
In simple words: To find the successor, you add 1 to the number. This gives you the next number in order.
🎯 Exam Tip: For successors, always add 1. This helps you understand the sequence of numbers.
Question 4. Write the successors and predecessors of the following numbers.
(i) 189
(ii) 199
(iii) 209
(iv) 300
Answer: The numbers along with their predecessors and successors are shown in the table below. Understanding predecessors and successors helps in knowing the order of numbers.
| Number | Predecessor | Successor |
|---|---|---|
| 189 | \(189 - 1 = 188\) | \(189 + 1 = 190\) |
| 199 | \(199 - 1 = 198\) | \(199 + 1 = 200\) |
| 209 | \(209 - 1 = 208\) | \(209 + 1 = 210\) |
| 300 | \(300 - 1 = 299\) | \(300 + 1 = 301\) |
In simple words: For any number, its predecessor is the number right before it (minus 1), and its successor is the number right after it (plus 1).
🎯 Exam Tip: When asked for both predecessor and successor, create a clear table or list to organize your answers. This makes it easy to read and ensures you don't miss anything.
Question 5. Which is the smallest whole number?
Answer: 0 (Zero) is the smallest whole number. Whole numbers begin with 0 and include all positive integers.
In simple words: The smallest whole number is zero.
🎯 Exam Tip: Remember that natural numbers start from 1, but whole numbers include 0, making 0 the smallest whole number.
Question 6. Mark right or wrong in front of the following statements :
(i) All natural numbers are whole numbers.
(ii) 1 is the smallest whole numbers.
(iii) The sum of two whole numbers is always a whole numbers.
(iv) \(245 + 450 = 450 + 245\).
(v) \(1124 + 0 = 0\).
(vi) The operation of subtraction is reciprocal to the operation of addition.
(vii) \(4 - 4 = 0\) (is a whole numbers).
Answer:
(i) T - All natural numbers (1, 2, 3...) are included in the set of whole numbers (0, 1, 2, 3...).
(ii) F - The smallest whole number is 0, not 1.
(iii) T - When you add any two whole numbers, the result is always another whole number. This is called the closure property under addition.
(iv) T - The order of numbers in addition does not change the sum. This is known as the commutative property of addition.
(v) F - When you add 0 to any number, the number remains the same. So, \(1124 + 0 = 1124\), not 0.
(vi) F - Subtraction and addition are inverse operations, meaning they undo each other, but the term "reciprocal" is typically used for multiplication and division.
(vii) T - When you subtract a number from itself, the result is 0, which is a whole number.
In simple words: (i) True, because whole numbers include all natural numbers. (ii) False, because zero is the smallest whole number. (iii) True, because adding two whole numbers always gives a whole number. (iv) True, because changing the order in addition does not change the answer. (v) False, because adding zero to a number keeps the number the same. (vi) False, because "reciprocal" is about multiplication, not subtraction and addition. (vii) True, because zero is a whole number.
🎯 Exam Tip: Understand the definitions of natural numbers and whole numbers, and key properties of addition like commutativity and closure. Pay close attention to the special role of zero in these operations.
Free study material for Mathematics
RBSE Solutions Class 6 Mathematics Chapter 3 Whole Numbers
Students can now access the RBSE Solutions for Chapter 3 Whole Numbers prepared by teachers on our website. These solutions cover all questions in exercise in your Class 6 Mathematics textbook. Each answer is updated based on the current academic session as per the latest RBSE syllabus.
Detailed Explanations for Chapter 3 Whole Numbers
Our expert teachers have provided step-by-step explanations for all the difficult questions in the Class 6 Mathematics chapter. Along with the final answers, we have also explained the concept behind it to help you build stronger understanding of each topic. This will be really helpful for Class 6 students who want to understand both theoretical and practical questions. By studying these RBSE Questions and Answers your basic concepts will improve a lot.
Benefits of using Mathematics Class 6 Solved Papers
Using our Mathematics solutions regularly students will be able to improve their logical thinking and problem-solving speed. These Class 6 solutions are a guide for self-study and homework assistance. Along with the chapter-wise solutions, you should also refer to our Revision Notes and Sample Papers for Chapter 3 Whole Numbers to get a complete preparation experience.
FAQs
The complete and updated RBSE Solutions Class 6 Maths Chapter 3 Whole Numbers Exercise 3.1 is available for free on StudiesToday.com. These solutions for Class 6 Mathematics are as per latest RBSE curriculum.
Yes, our experts have revised the RBSE Solutions Class 6 Maths Chapter 3 Whole Numbers Exercise 3.1 as per 2026 exam pattern. All textbook exercises have been solved and have added explanation about how the Mathematics concepts are applied in case-study and assertion-reasoning questions.
Toppers recommend using RBSE language because RBSE marking schemes are strictly based on textbook definitions. Our RBSE Solutions Class 6 Maths Chapter 3 Whole Numbers Exercise 3.1 will help students to get full marks in the theory paper.
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