Class 1 Exam > Class 1 Videos > Abacus > Learn Addition 10000's place
Learn Addition 10000's place Video Lecture | Abacus - Class 1
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23 videos|13 docs|3 tests
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FAQs on Learn Addition 10000's place Video Lecture - Abacus - Class 1
| 1. What is the value of the digit in the 10,000's place? |  |
Ans. The value of the digit in the 10,000's place is 10,000 times the digit itself. For example, in the number 45,678, the digit in the 10,000's place is 4, and its value is 40,000.
| 2. How does the digit in the 10,000's place affect the overall value of a number? | |
Ans. The digit in the 10,000's place has a significant impact on the overall value of a number. It represents a value that is 10,000 times greater than the digit itself. Therefore, changing the digit in the 10,000's place can result in a substantial increase or decrease in the number's value.
| 3. How can the place value of a digit in the 10,000's place be represented in expanded form? | |
Ans. The place value of a digit in the 10,000's place can be represented in expanded form by multiplying the digit by 10,000. For example, if the digit is 7, the expanded form would be 7 × 10,000.
| 4. Is the digit in the 10,000's place the largest digit in a number? | |
Ans. No, the digit in the 10,000's place is not necessarily the largest digit in a number. The largest digit in a number depends on the specific digits present in that number. For example, in the number 45,678, the largest digit is 8, which is in the 1's place.
| 5. How can the digit in the 10,000's place be changed to alter the value of a number? | |
Ans. To change the digit in the 10,000's place and alter the value of a number, simply replace it with a different digit. The new digit will then be multiplied by 10,000, resulting in a different overall value for the number. For example, changing the digit in the 10,000's place from 4 to 6 in the number 45,678 would change the value from 40,000 to 60,000.
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Dec 22, 2024 Last updated |
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