Place Value Finder
PlaceValue.net helps you learn place value by showing real examples and explaining them step by step. Instead of just giving answers, each example shows how the digit's position determines its value, so you can apply the same method to any number.
Each example shows a number, a digit, and explains where that digit is in the number, such as ones, tens, or hundreds. By following the steps, students can understand how to find place value and use the same method for any number.
Count from the right → ones(1), tens(2), hundreds(3), thousands(4)…
Quick Calculator
Enter a number and a position from the right.
Mini chart
Position Place Power of 10
1 Ones 100
2 Tens 101
3 Hundreds 102
4 Thousands 103
How to find place value (simple method)
1) Write the number. 2) Count from the right to find the place. 3) Multiply the digit by the correct power of 10.
Example: 3,215
5 → ones → 5
1 → tens → 10
2 → hundreds → 200
3 → thousands → 3000
Decimals (place value after the point)
Place value also works for decimal numbers.
Digits on the right side of the decimal point have special names.
First digit after the point → tenths
Second digit → hundredths
Third digit → thousandths
Example: In 7.305
3 → tenths → 0.3
0 → hundredths → 0.00
5 → thousandths → 0.005
To find decimal place value, start at the decimal point and count to the right.
Fresh practice examples
Each block includes a readable question link + the step-by-step reasoning.
Steps:
1) Number:
2,213
2) Position
2 from the right is
Tens
3) Digit there is
1
4) Place value = digit × 10
1 =
10
Digits (marked): 221 3
Steps:
1) Number:
9,390
2) Position
3 from the right is
Hundreds
3) Digit there is
3
4) Place value = digit × 10
2 =
300
Digits (marked): 93 90
Steps:
1) Number:
5,737
2) Position
1 from the right is
Ones
3) Digit there is
7
4) Place value = digit × 10
0 =
7
Digits (marked): 5737
Steps:
1) Number:
7,319
2) Position
4 from the right is
Thousands
3) Digit there is
7
4) Place value = digit × 10
3 =
7,000
Digits (marked): 7 319
Reverse questions
“What digit is in the hundreds place in 7012?” style practice.
Count from the right until you reach Thousands . The digit is 8 .
Count from the right until you reach Thousands . The digit is 5 .
Count from the right until you reach Tens . The digit is 9 .
Decimal examples
These open the dedicated answer pages for decimal numbers.
After the decimal point: tenths (1st), hundredths (2nd), thousandths (3rd)… Count from the dot.
After the decimal point: tenths (1st), hundredths (2nd), thousandths (3rd)… Count from the dot.
After the decimal point: tenths (1st), hundredths (2nd), thousandths (3rd)… Count from the dot.
After the decimal point: tenths (1st), hundredths (2nd), thousandths (3rd)… Count from the dot.
Understanding Decimal Place Value
Decimal numbers follow the same place value rules as whole numbers.
The only difference is that decimal places move to the right of the decimal point.
Step-by-step rule
Start at the decimal point and count to the right:
1st place → tenths
2nd place → hundredths
3rd place → thousandths
Example: 4.728
7 is in the tenths place (0.7)
2 is in the hundredths place (0.02)
8 is in the thousandths place (0.008)
Common Mistakes With Decimal Place Value
Mistake 1: Skipping the decimal point
Always start counting from the decimal point, not from the left.
Mistake 2: Reading 0 as “nothing”
A zero still has a place value. For example, in 3.05, the 0 is in the tenths place.
Mistake 3: Mixing whole and decimal places
Whole number places go left. Decimal places always go right from the point.