Get the most accurate RBSE Solutions for Class 5 Mathematics Chapter 1 Numbers here. Updated for the 2026-27 academic session, these solutions are based on the latest RBSE textbooks for Class 5 Mathematics. Our expert-created answers for Class 5 Mathematics are available for free download in PDF format.
Detailed Chapter 1 Numbers RBSE Solutions for Class 5 Mathematics
For Class 5 students, solving RBSE textbook questions is the most effective way to build a strong conceptual foundation. Our Class 5 Mathematics solutions follow a detailed, step-by-step approach to ensure you understand the logic behind every answer. Practicing these Chapter 1 Numbers solutions will improve your exam performance.
Class 5 Mathematics Chapter 1 Numbers RBSE Solutions PDF
Question 1. Write the following numbers in wrods-
(i) 24056
(ii) 40009
(iii) 99999
(iv) 80511
(v) 67725
Answer:
(i) 24056: Twenty four thousand fifty six
(ii) 40009: Forty thousand nine
(iii) 99999: Ninety nine thousand nine hundred ninety nine. It is the largest 5-digit number.
(iv) 80511: Eighty thousand five hundred eleven
(v) 67725: Sixty seven thousand seven hundred twenty five
In simple words: To write a number in words, read each part of the number (like thousands, hundreds, tens, and ones) and say it out loud. Then, just write what you say.
🎯 Exam Tip: Practice writing out different numbers to avoid spelling errors, especially for numbers like forty, fifty, and ninety.
Question 2. Write the expanded form of following numbers
(i) 12372
(ii) 23434
(iii) 45302
(iv) 75004
(v) 68877
Answer:
(i) 12372 = 10000 + 2000 + 300 + 70 + 2
(ii) 23434 = 20000 + 3000 + 400 + 30 + 4
(iii) 45302 = 40000 + 5000 + 300 + 00 + 2. Notice that the zero in the tens place is written as 00.
(iv) 75004 = 70000 + 5000 + 000 + 00 + 4
(v) 68877 = 60000 + 8000 + 800 + 70 + 7
In simple words: The expanded form shows a number as the sum of its place values. Each digit is multiplied by its place (like thousands, hundreds, tens, ones), and then all these parts are added together.
🎯 Exam Tip: Remember to include a zero for any place value where the digit is zero, such as in the hundreds or tens place.
Question 3. Write the equivalent numbers of following expanded forms -
(i) 40000 + 5000 + 700 + 70 + 2
(ii) 60000 + 0000 + 000 + 20 + 6
(iii) 30000 + 9000 + 900 + 00 + 8
(iv) 50000 + 2000 + 800 + 10 + 1
(v) 80000 + 0000 + 000 + 00 + 8
Answer:
(i) 40000 + 5000 + 700 + 70 + 2 = 45772
(ii) 60000 + 0000 + 000 + 20 + 6 = 60026
(iii) 30000 + 9000 + 900 + 00 + 8 = 39908
(iv) 50000 + 2000 + 800 + 10 + 1 = 52811. When combining, add the tens and ones places carefully.
(v) 80000 + 0000 + 000 + 00 + 8 = 80008
In simple words: To find the number from its expanded form, just add all the parts together. Each number in the expanded form represents a digit's value at a certain place.
🎯 Exam Tip: Always align the numbers correctly by their place values (ones, tens, hundreds, etc.) before adding them up to avoid mistakes.
Question 4. Find out the place value of 6 and 2 in the following numbers -
(i) 28506
(ii) 36265
(iii) 52266
(iv) 69242
(v) 82563
Answer:
(i) In 28506:
Place value of 6 = 6 (ones place)
Place value of 2 = 20000 (ten thousands place)
(ii) In 36265:
Place value of 6 = 6000 (thousands place)
Place value of 6 = 60 (tens place)
Place value of 2 = 200 (hundreds place)
(iii) In 52266:
Place value of 6 = 60 (tens place)
Place value of 6 = 6 (ones place)
Place value of 2 = 2000 (thousands place)
Place value of 2 = 200 (hundreds place)
(iv) In 69242:
Place value of 6 = 60000 (ten thousands place)
Place value of 2 = 200 (hundreds place)
Place value of 2 = 2 (ones place)
(v) In 82563:
Place value of 6 = 60 (tens place)
Place value of 2 = 2000 (thousands place)
In simple words: The place value of a digit is how much it is worth based on its position in the number. For example, a '6' in the tens place is worth 60, but a '6' in the thousands place is worth 6000.
🎯 Exam Tip: Always identify the position of the digit (ones, tens, hundreds, etc.) and multiply the digit by its place value to find its exact worth.
Question 5. Mark the right symbol (<, >, =) between the given numbers
(i) 2979 .......... 2932
(ii) 5423 .......... 5432
(iii) 8952 .......... 8952
(iv) 6850 .......... 6852
(v) 3675-3675
(vi) 9821 .......... 9799
Answer:
(i) 2979 > 2932 (2979 is greater than 2932)
(ii) 5423 < 5432 (5423 is smaller than 5432)
(iii) 8952 = 8952 (8952 is equal to 8952)
(iv) 6850 < 6852 (6850 is smaller than 6852)
(v) 3675 = 3675 (3675 is equal to 3675)
(vi) 9821 > 9799 (9821 is greater than 9799)
In simple words: We use symbols to compare numbers. '>' means 'greater than', '<' means 'less than', and '=' means 'equal to'. We compare numbers digit by digit, starting from the leftmost side.
🎯 Exam Tip: When comparing numbers, always start from the digit with the highest place value (the leftmost digit) and move to the right until you find a difference.
Question 6. Write the following numbers in ascending order -
(i) 26886, 37725, 30840, 25975, 40021
(ii) 59307, 53907, 59703, 57039, 57903
(iii) 74443, 74434, 74344, 77444, 77555
Answer:
(i) 25975, 26886, 30840, 37725, 40021
(ii) 53907, 57039, 57903, 59307, 59703
(iii) 74344, 74434, 74443, 77444, 77555. Arranging numbers from smallest to largest helps in understanding their relative values.
In simple words: Ascending order means arranging numbers from the smallest to the largest. Think of it like climbing stairs, you go up from bottom to top.
🎯 Exam Tip: To correctly arrange numbers in ascending order, compare them digit by digit starting from the leftmost place value. If the first digits are the same, compare the next ones.
Question 7. Write the following numbers in descending order -
(i) 51425, 50925, 42325, 41525, 34152
(ii) 86067, 85032, 82511, 81316, 81154
(iii) 76543, 76435, 74653, 74356, 73456
Answer:
(i) 51425, 50925, 42325, 41525, 34152
(ii) 86067, 85032, 82511, 81316, 81154
(iii) 76543, 76435, 74653, 74356, 73456. This means the largest number comes first, and the smallest comes last.
In simple words: Descending order means arranging numbers from the largest to the smallest. Imagine walking down stairs; you start at the top and go to the bottom.
🎯 Exam Tip: Always start by finding the largest number first, then the next largest, and so on, until all numbers are placed in order.
Free study material for Mathematics
RBSE Solutions Class 5 Mathematics Chapter 1 Numbers
Students can now access the RBSE Solutions for Chapter 1 Numbers prepared by teachers on our website. These solutions cover all questions in exercise in your Class 5 Mathematics textbook. Each answer is updated based on the current academic session as per the latest RBSE syllabus.
Detailed Explanations for Chapter 1 Numbers
Our expert teachers have provided step-by-step explanations for all the difficult questions in the Class 5 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 5 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 5 Solved Papers
Using our Mathematics solutions regularly students will be able to improve their logical thinking and problem-solving speed. These Class 5 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 1 Numbers to get a complete preparation experience.
FAQs
The complete and updated RBSE Solutions Class 5 Maths Chapter 1 Numbers Exercise 1.1 is available for free on StudiesToday.com. These solutions for Class 5 Mathematics are as per latest RBSE curriculum.
Yes, our experts have revised the RBSE Solutions Class 5 Maths Chapter 1 Numbers Exercise 1.1 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 5 Maths Chapter 1 Numbers Exercise 1.1 will help students to get full marks in the theory paper.
Yes, we provide bilingual support for Class 5 Mathematics. You can access RBSE Solutions Class 5 Maths Chapter 1 Numbers Exercise 1.1 in both English and Hindi medium.
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