Understanding the difference between place value and face value helps students read, write, and compare numbers correctly. While the face value of a digit is the digit itself, its place value depends on its position in the number. Learning these concepts builds a strong foundation for addition, subtraction, expanded form, and other number concepts.
In this article, you'll learn the meaning of place value and face value, their differences, solved examples, comparison tables, and practice questions to strengthen your number skills.

The place value of a digit tells us the actual value of the digit depending on its position in the number.
Formula:
Place Value = Digit × Value of its Position
Examples:
The same digit can have different place values in different numbers.
Know more about related topics:
The face value of a digit is the digit itself, regardless of its position in the number.
Example:
In the number 573:
The face value never changes.
More Examples:
| Face Value | Place Value |
| The digit itself | Digit × position value |
| Does not change | Changes with position |
| Example: 4 | Example: 400 |
In Class 2 maths, students learn about:
Example:
In 345:
This helps students understand how positions change the value of digits.
In Class 3 maths, students learn larger numbers and expanded forms.
Example:
In 5628:
Students also practice:
Understanding place value and face value helps students:
For example, in the number 432:
This understanding makes calculations easier.
| Feature | Face Value | Place Value |
| Meaning | The digit itself | Digit × position value |
| Depends on Position? | No | Yes |
| Changes with Position? | No | Yes |
| Example in 5432 | Face value of 4 = 4 | Place value of 4 = 400 |
| Another Example | Face value of 5 = 5 | Place value of 5 = 5000 |
Place value charts help students understand digit positions clearly.
| Thousands | Hundreds | Tens | Ones |
| 7 | 3 | 2 | 1 |
This means:
Many students think place value and face value are the same. However, they are different.
Example 1: Number = 100
Example 2: Number = 9003
Remember:
Same digit + different position = different place value
Example 1: Find the place value of each digit in 7321.
Solution:
Example 2: Find the face value and place value of 8 in 2853.
Solution:
Example 3: Find the face value and place value of 5 in 665840.
Solution:
This shows that face value remains the same, while place value changes with position.
Example 4: What is the face value of 2 in 93207?
Solution:
The face value of 2 is simply 2.
Its place value is 200 because it is in the hundreds place.
Example 5: What is the place value of 4 in 5432?
Solution:
The digit 4 is in the hundreds place.
Place value of 4 = 4 × 100 = 400
Face value of 4 = 4
Answers to Practice Questions
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The face value of a digit is the digit itself, while the place value depends on the position of the digit in the number.
Example: In 5,432
Thus, face value remains the same, but place value changes according to the digit's position.
The face value of 7 in 573 is 7.
The place value of 4 in 5432 is 400 because it is in the hundreds place.
The face value of 2 in 93207 is 2.
The face value of a digit is the digit itself.
Example:
In 682:
Face value of 8 = 8
The place value of 6 in 5628 is 600 because it is in the hundreds place.
The face value of a digit is always the digit itself.
In 5432, the face value of 5 is 5.
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