Get the most accurate RBSE Solutions for Class 6 Mathematics Chapter 7 Vedic Mathematics 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 7 Vedic Mathematics 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 7 Vedic Mathematics solutions will improve your exam performance.
Class 6 Mathematics Chapter 7 Vedic Mathematics RBSE Solutions PDF
Question 1. Subtract by the formula of eknunen poorven & “Param mitra ank”.
(i) 75 - 27
(ii) 84 - 56
(iii) 435 - 146
(iv) 840 - 573
(v) 75 Rs 40 p - 56 Rs 73 p
(vi) 134 m 40 cm - 65 m 85 cm
(vii) 235 kg 125 gm - 79 kg 238 gm
Answer: The "eknunen poorven" and "param mitra ank" method is a Vedic mathematics technique for subtraction, especially useful when a digit in the minuend is smaller than the corresponding digit in the subtrahend. It involves using complementary digits and reducing the previous digit.
(i) For \( 75 - 27 \):
First, consider the rightmost digits: \( 5 - 7 \). Since 5 is smaller than 7, we take the complementary digit of 7 (which is 3, because \( 10 - 7 = 3 \)). Add this complementary digit to 5: \( 5 + 3 = 8 \). Write 8 as the unit's digit of the answer.
Next, apply "eknunen poorven" to the digit 7 in the tens place of 75. This means reduce it by one, so 7 becomes 6. Now, subtract the tens digit of the subtrahend (2) from this new digit (6): \( 6 - 2 = 4 \). Write 4 as the ten's digit of the answer.
Thus, \( 75 - 27 = 48 \).
(ii) For \( 84 - 56 \):
First, consider the rightmost digits: \( 4 - 6 \). Since 4 is smaller than 6, we take the complementary digit of 6 (which is 4, because \( 10 - 6 = 4 \)). Add this complementary digit to 4: \( 4 + 4 = 8 \). Write 8 as the unit's digit of the answer.
Next, apply "eknunen poorven" to the digit 8 in the tens place of 84. This means reduce it by one, so 8 becomes 7. Now, subtract the tens digit of the subtrahend (5) from this new digit (7): \( 7 - 5 = 2 \). Write 2 as the ten's digit of the answer.
Thus, \( 84 - 56 = 28 \).
(iii) For \( 435 - 146 \):
Units digit: \( 5 - 6 \). 5 is smaller than 6. Complementary digit of 6 is 4. Add to 5: \( 5 + 4 = 9 \). Write 9.
Tens digit (after poorven): Apply "eknunen poorven" to 3 (from 435), so 3 becomes 2. Now subtract 4 (from 146) from this 2: \( 2 - 4 \). 2 is smaller than 4. Complementary digit of 4 is 6. Add to 2: \( 2 + 6 = 8 \). Write 8.
Hundreds digit (after poorven): Apply "eknunen poorven" to 4 (from 435), so 4 becomes 3. Now subtract 1 (from 146) from this 3: \( 3 - 1 = 2 \). Write 2.
Thus, \( 435 - 146 = 289 \).
(iv) For \( 840 - 573 \):
Units digit: \( 0 - 3 \). 0 is smaller than 3. Complementary digit of 3 is 7. Add to 0: \( 0 + 7 = 7 \). Write 7.
Tens digit (after poorven): Apply "eknunen poorven" to 4 (from 840), so 4 becomes 3. Now subtract 7 (from 573) from this 3: \( 3 - 7 \). 3 is smaller than 7. Complementary digit of 7 is 3. Add to 3: \( 3 + 3 = 6 \). Write 6.
Hundreds digit (after poorven): Apply "eknunen poorven" to 8 (from 840), so 8 becomes 7. Now subtract 5 (from 573) from this 7: \( 7 - 5 = 2 \). Write 2.
Thus, \( 840 - 573 = 267 \).
(v) For 75 Rs 40 p - 56 Rs 73 p:
Paise (p) column: \( 40 - 73 \). Since 40 is smaller than 73, we need to convert 1 Rupee from the Rs column to 100 paise and add it to 40. This makes it \( 140 - 73 \). Use the method for \( 140 - 73 \):
Units digit: \( 0 - 3 \). Complementary digit of 3 is 7. Add to 0: \( 0 + 7 = 7 \). Write 7.
Tens digit (after poorven): Apply "eknunen poorven" to 4 (from 140), so 4 becomes 3. Now subtract 7 (from 73) from this 3: \( 3 - 7 \). 3 is smaller than 7. Complementary digit of 7 is 3. Add to 3: \( 3 + 3 = 6 \). Write 6.
Thus, \( 140 - 73 = 67 \). So, 67 paise.
Rupees (Rs) column (after poorven): Apply "eknunen poorven" to 75 (from 75 Rs), so 75 becomes 74. Now subtract 56 from 74:
Units digit: \( 4 - 6 \). Complementary digit of 6 is 4. Add to 4: \( 4 + 4 = 8 \). Write 8.
Tens digit (after poorven): Apply "eknunen poorven" to 7 (from 74), so 7 becomes 6. Now subtract 5 (from 56) from this 6: \( 6 - 5 = 1 \). Write 1.
Thus, \( 74 - 56 = 18 \). So, 18 Rs.
Therefore, \( 75 \text{ Rs } 40 \text{ p} - 56 \text{ Rs } 73 \text{ p} = 18 \text{ Rs } 67 \text{ p} \).
(vi) For 134 m 40 cm - 65 m 85 cm:
Centimeter (cm) column: \( 40 - 85 \). Since 40 is smaller than 85, we need to convert 1 meter from the m column to 100 cm and add it to 40. This makes it \( 140 - 85 \). Use the method for \( 140 - 85 \):
Units digit: \( 0 - 5 \). Complementary digit of 5 is 5. Add to 0: \( 0 + 5 = 5 \). Write 5.
Tens digit (after poorven): Apply "eknunen poorven" to 4 (from 140), so 4 becomes 3. Now subtract 8 (from 85) from this 3: \( 3 - 8 \). 3 is smaller than 8. Complementary digit of 8 is 2. Add to 3: \( 3 + 2 = 5 \). Write 5.
Thus, \( 140 - 85 = 55 \). So, 55 cm.
Meter (m) column (after poorven): Apply "eknunen poorven" to 134 (from 134 m), so 134 becomes 133. Now subtract 65 from 133:
Units digit: \( 3 - 5 \). Complementary digit of 5 is 5. Add to 3: \( 3 + 5 = 8 \). Write 8.
Tens digit (after poorven): Apply "eknunen poorven" to 3 (from 13), so 3 becomes 2. Now subtract 6 (from 65) from this 2: \( 2 - 6 \). 2 is smaller than 6. Complementary digit of 6 is 4. Add to 2: \( 2 + 4 = 6 \). Write 6.
Hundreds digit (after poorven): Apply "eknunen poorven" to 1 (from 13), so 1 becomes 0. Subtract 0 from 0: \( 0 - 0 = 0 \). Write 0.
Thus, \( 133 - 65 = 68 \). So, 68 m.
Therefore, \( 134 \text{ m } 40 \text{ cm} - 65 \text{ m } 85 \text{ cm} = 68 \text{ m } 55 \text{ cm} \).
(vii) For 235 kg 125 gm - 79 kg 238 gm:
Gram (gm) column: \( 125 - 238 \). Since 125 is smaller than 238, we need to convert 1 kg from the kg column to 1000 gm and add it to 125. This makes it \( 1125 - 238 \). Use the method for \( 1125 - 238 \):
Units digit: \( 5 - 8 \). Complementary digit of 8 is 2. Add to 5: \( 5 + 2 = 7 \). Write 7.
Tens digit (after poorven): Apply "eknunen poorven" to 2 (from 12), so 2 becomes 1. Now subtract 3 (from 238) from this 1: \( 1 - 3 \). 1 is smaller than 3. Complementary digit of 3 is 7. Add to 1: \( 1 + 7 = 8 \). Write 8.
Hundreds digit (after poorven): Apply "eknunen poorven" to 1 (from 11), so 1 becomes 0. Now subtract 2 (from 238) from this 0: \( 0 - 2 \). 0 is smaller than 2. Complementary digit of 2 is 8. Add to 0: \( 0 + 8 = 8 \). Write 8.
Thousands digit (after poorven): Apply "eknunen poorven" to 1 (from 11), so 1 becomes 0. Subtract 0 from 0: \( 0 - 0 = 0 \). Write 0.
Thus, \( 1125 - 238 = 887 \). So, 887 gm.
Kilogram (kg) column (after poorven): Apply "eknunen poorven" to 235 (from 235 kg), so 235 becomes 234. Now subtract 79 from 234:
Units digit: \( 4 - 9 \). Complementary digit of 9 is 1. Add to 4: \( 4 + 1 = 5 \). Write 5.
Tens digit (after poorven): Apply "eknunen poorven" to 3 (from 23), so 3 becomes 2. Now subtract 7 (from 79) from this 2: \( 2 - 7 \). 2 is smaller than 7. Complementary digit of 7 is 3. Add to 2: \( 2 + 3 = 5 \). Write 5.
Hundreds digit (after poorven): Apply "eknunen poorven" to 2 (from 23), so 2 becomes 1. Subtract 0 from 1: \( 1 - 0 = 1 \). Write 1.
Thus, \( 234 - 79 = 155 \). So, 155 kg.
Therefore, \( 235 \text{ kg } 125 \text{ gm} - 79 \text{ kg } 238 \text{ gm} = 155 \text{ kg } 887 \text{ gm} \).
In simple words: When a digit on top is smaller than the digit below it, you use a "friendly number" (complementary digit) to help. You add this friendly number to the top digit and then reduce the digit to its left by one. Keep doing this for each column to find the final answer. This method makes subtraction easier, especially when you need to borrow.
🎯 Exam Tip: Always remember to apply the "eknunen poorven" (reduce by one) rule to the digit to the left in the minuend after using a complementary digit. Also, ensure you convert units correctly (e.g., 1 Rupee = 100 paise, 1 kg = 1000 gm) when dealing with combined units.
Free study material for Mathematics
RBSE Solutions Class 6 Mathematics Chapter 7 Vedic Mathematics
Students can now access the RBSE Solutions for Chapter 7 Vedic Mathematics 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 7 Vedic Mathematics
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 7 Vedic Mathematics to get a complete preparation experience.
FAQs
The complete and updated RBSE Solutions Class 6 Maths Chapter 7 Vedic Mathematics Exercise 7.2 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 7 Vedic Mathematics Exercise 7.2 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 7 Vedic Mathematics Exercise 7.2 will help students to get full marks in the theory paper.
Yes, we provide bilingual support for Class 6 Mathematics. You can access RBSE Solutions Class 6 Maths Chapter 7 Vedic Mathematics Exercise 7.2 in both English and Hindi medium.
Yes, you can download the entire RBSE Solutions Class 6 Maths Chapter 7 Vedic Mathematics Exercise 7.2 in printable PDF format for offline study on any device.