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Worksheet: 10’s Compliment-Single Digit Sums- 2 | Abacus - Class 1 PDF Download

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FAQs on Worksheet: 10’s Compliment-Single Digit Sums- 2 - Abacus - Class 1

1. What is the 10’s complement method and how is it used in single digit sums?
Ans. The 10’s complement method is a way to perform subtraction by using addition. It involves transforming a number into its 10’s complement, which is found by subtracting each digit from 9 and adding 1 to the least significant digit. This method is particularly useful in simplifying single-digit sums, allowing for easier calculations without direct subtraction.
2. Why should I practice 10’s complement for single-digit sums?
Ans. Practicing 10’s complement for single-digit sums helps develop mental arithmetic skills, enhances understanding of number relationships, and improves speed in calculations. Additionally, it helps in preparing for more advanced math concepts and problem-solving strategies.
3. What are some examples of single-digit sums that can be solved using 10’s complement?
Ans. Examples of single-digit sums that can be solved using 10’s complement include problems like 7 + 3 or 5 + 4. In these cases, you can use the 10’s complement of the second number to convert the addition into a simpler form of subtraction, making calculations more efficient.
4. Is the 10’s complement method applicable only for single-digit sums?
Ans. No, the 10’s complement method is not limited to single-digit sums. It can be applied to larger numbers and more complex arithmetic operations as well. However, it is particularly effective with single-digit sums due to their simplicity, making it a good starting point for learning the technique.
5. Are there any limitations to using the 10’s complement method for calculations?
Ans. Yes, while the 10’s complement method is useful, it may not always be the most straightforward approach for every calculation. It can be confusing for beginners, especially if they are not comfortable with the concept of complements. Moreover, for more complex mathematical operations, traditional methods may be more effective.
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