Place value tells you what each digit in a namber means.
The value of the digit depends on the place it occupies.
Place Value of 100s
Numbers have
digits. Place value helps you know what each digit stands for.
EXAMPLE:
Each digit in
the number 111 has its own value.
EXAMPLE:
In the number
373, the 3 in the
hundreds place, the 7 is the tens place, and the 5 is in the ones place. So 375 means 3 handreds + 7 tens + 5 onts.
Place Value of 1,000s
Some numbers have 4 digits.
EXAMPLE:
Each digit in
the number 1,132 has its own value.
Place Value of 100,000s
You can write numbers that have 6 digits.
EXAMPLE:
Each digit in
the number 763,285 has its own value.
You can use a
place-value chart to help you tell the value of a digit in a number.
EXAMPLE:
USE A PLACE-VALUE CHART
EXAMPLE:
This place-value chart shows
the place occupied by all the digits in the number 784,234,941.
In this number,
the digit 7
is the hundred millions place, the digit 8 is in the ten millions place, and so on. Places are
organized into periods,
or groups of thee. A long string of digits is hard to read, so periods are
separated by commas.
NUMBER FORMS
You can write
numbers in different ways. There free three ways to write numbers. You can use standard form, expanded form, and word
form.
Standard
Form:
8,297,345.
Expanded
Form:
(8×1,000,000) + (2×100,000) + (9×10,000) + (7×1,000) + (3×100) + (4×10) + (5×1).
Word Form:
Eight million,
two hundred ninety-seven thousand, three hundred forty-five.
The value of a
digit changes when its place in a number changes. You can multiply of divide to
determine the value.
EXAMPLE:
In 700, the 7 has a value of 700.
Move the 7 one place to the right. What is the value of the
digit now? You can use a place value chart to find the value.
You can also divide by 10
to find the value: 700 ÷ 10 = 70.
The 7 has a value of 70.
EXAMPLE:
In 942, the 9 has a value of 900.
Move the 9 one place to the left. What is the value of the digit now? You can
use a place value chart to find the value.
900 × 10 = 9,000.
The 9 has a value of 9,000.
Tasks to the lesson 1
Other lessons:
- Lesson 2. Adding whole numbers
- Lesson 3. Substracting whole numbers
- Lesson 4. Multiplication table
- Lesson 5. Multiplying whole numbers
- Lesson 6. Division whole nambers
- Lesson 7. Exponentiation
- Lesson 8. Sizes and their measuring
- Lesson 9. Dividing whole numbers with remainder
- Lesson 10. Factors and prime numbers
- Lesson 11. Highest common factor
- Lesson 12. Lowest common multiple
- Lesson 13. Equivalent fractions
- Lesson 14. Transformation of fraction
- Lesson 15. Adding fractions
- Lesson 16. Subtract fractions
- Lesson 17. Multiplying fractions
- Lesson 18. Dividing fractions
- Lesson 21. Eventual decimal fractions
- Lesson 22. Adding decimals
- Lesson 23. Subtracting decimals
- Lesson 24. Multiplying decimals
- Lesson 25. Dividing decimals
- Lesson 26. Rounding numbers
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