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Expanding Decimal Numbers Video Lecture | Mathematics for EmSAT Achieve

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FAQs on Expanding Decimal Numbers Video Lecture - Mathematics for EmSAT Achieve

1. What are decimal numbers?
Ans. Decimal numbers are a way of representing numbers that have a fractional part. They are based on the base-10 number system, which means they use the digits 0-9. Decimal numbers are commonly used in everyday life for measurements, money, and calculations.
2. How do you expand a decimal number?
Ans. To expand a decimal number, you need to write it as a sum of its place values. Each digit in a decimal number represents a specific place value, such as units, tenths, hundredths, and so on. By multiplying each digit by its corresponding place value, you can expand the decimal number.
3. Why is expanding decimal numbers useful?
Ans. Expanding decimal numbers can help us understand the value of each digit in a number and how they contribute to the overall value. It allows us to see the relationship between the digits and their significance in the decimal system. Additionally, expanding decimal numbers can help in performing calculations and solving mathematical problems.
4. Can you give an example of expanding a decimal number?
Ans. Sure! Let's expand the decimal number 3.75. The digit 3 is in the units place, so its value is 3 x 1 = 3. The digit 7 is in the tenths place, so its value is 7 x 0.1 = 0.7. The digit 5 is in the hundredths place, so its value is 5 x 0.01 = 0.05. Therefore, the expanded form of 3.75 is 3 + 0.7 + 0.05.
5. How can expanding decimal numbers help in comparing and ordering them?
Ans. When decimal numbers are expanded, it becomes easier to compare and order them. By looking at the place value of each digit, we can determine which number is greater or smaller. For example, if two decimal numbers have different digits in the units place, we can directly compare them. Similarly, we can compare the digits in the tenths, hundredths, and other places to determine their relative values. Expanding decimal numbers provides a clear understanding of their magnitudes, making comparison and ordering simpler.
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