RBSE Solutions Class 7 Maths Chapter 6 वैदिक गणित Exercise 6.8

गणित Ex 6.8

निम्न प्रश्नों को हल कीजिए

 

Question 1. 23244 ÷ 11
Answer:

This table shows the steps to divide 23244 by 11 using a specific Vedic math method. By following the 'Nikhilam Sutra' or similar techniques, we find the quotient and remainder. The quotient is 2113 and the remainder is 1.
In simple words: When you divide 23244 by 11 using this method, you get 2113 as the main answer and 1 as what is left over.

🎯 Exam Tip: Always double-check your division by multiplying the quotient by the divisor and adding the remainder to see if it matches the original number.

 

Question 2. 12064 ÷ 12
Answer:

This table demonstrates the division of 12064 by 12 using the described method. The base (आधार) is 100, and the deviation (विचलन) is 88. By following the calculation steps, the quotient (भागफल) is 1005 and the remainder (शेषफल) is 4.
In simple words: Dividing 12064 by 12 gives a main answer of 1005, with 4 left over.

🎯 Exam Tip: Pay close attention to the base and deviation values in Vedic math, as they are key to setting up the division correctly.

 

Question 3. 1234 ÷ 112
Answer: As per the given source material, the result for this division is presented as भागफल \( 10 \), शेषफल \( 2 \). This implies a quotient of 10 and a remainder of 2.
In simple words: For the division of 1234 by 112, the answer is shown as 10 for the quotient and 2 for the remainder.

🎯 Exam Tip: When dealing with division problems, always understand the 'quotient' as the number of times the divisor fits into the dividend, and the 'remainder' as the amount left over.

 

Question 4. 324842 ÷ 101
Answer:

This table shows the process for dividing 324842 by 101. The calculations lead to a quotient (भागफल) of 3216. The final part of the table indicates a remainder (शेषफल) of 26.
In simple words: When you divide 324842 by 101, the main answer you get is 3216, and there is 26 left over.

🎯 Exam Tip: For larger numbers, organizing your steps in a clear table helps prevent errors and makes the process easier to follow.

 

Question 5. 2012 ÷ 9
Answer:

This table shows the division of 2012 by 9 using a specific method. The base (आधार) is 10, and the deviation (विचलन) is 'T' followed by 2. The steps lead to a quotient (भागफल) of 223 and a remainder (शेषफल) of 5.
In simple words: Dividing 2012 by 9 results in 223 as the main answer and a leftover of 5.

🎯 Exam Tip: When the divisor is a single digit like 9, standard long division or simple mental math can often confirm the result quickly.

 

Question 6. 10321 ÷ 98
Answer:

This table shows the division of 10321 by 98. Following the steps, which use a base of 100 and a deviation of 2, the quotient (भागफल) is 105. The remainder (शेषफल) is 31. This method helps simplify complex divisions into easier steps.
In simple words: When you divide 10321 by 98, the main answer is 105, and there is 31 left over as the remainder.

🎯 Exam Tip: Using an 'आधार' (base) that is a multiple of 10 can simplify calculations in Vedic mathematics by making the 'विचलन' (deviation) a small, manageable number.