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Daily Math Minute

Number & Operations in Base Ten

Hundreds, Tens, and Ones

Understanding a three-digit number as hundreds, tens, and ones.

Foundational15 min lesson2 min readUpdated August 12, 2026Author not yet attributed

Bundling Tens into Hundreds

In Grade 1, a two-digit number was understood as a number of tens plus a number of ones. A three-digit number works the same way, with one more level added: ten bundles of ten combine into a single bundle of a hundred.

In a three-digit number, the leftmost digit shows how many hundreds, the middle digit shows how many tens, and the rightmost digit shows how many ones. The number 356 means 3 hundreds, 5 tens, and 6 ones — or 300 + 50 + 6.

Worked Example — Reading a Three-Digit Number by Place Value

The number 472 is made of how many hundreds, tens, and ones? The digit 4 is in the hundreds place, so there are 4 hundreds. The digit 7 is in the tens place, so there are 7 tens. The digit 2 is in the ones place, so there are 2 ones. 472 equals 400 + 70 + 2.

Worked Example — Building a Number from Its Parts

A number is made of 2 hundreds, 9 tens, and 4 ones. What is the number? Write each part in its place: 2 in the hundreds place, 9 in the tens place, 4 in the ones place. The number is 294.

Tip

Ten bundles of ten always trade for exactly one bundle of a hundred — the same trading idea that connected ten ones to one ten in Grade 1, just one level bigger.

Common Mistakes

  • Misreading a number's place values, such as thinking the middle digit of 472 represents hundreds instead of tens.

    Always read place value from the left: the first digit of a three-digit number is hundreds, the second is tens, and the third is ones.

  • Forgetting a placeholder 0 when a number has no tens or no ones, such as writing 3 hundreds and 4 ones as '34' instead of '304.'

    Every place must have a digit, even if it's 0. A number with 3 hundreds, 0 tens, and 4 ones is written 304, not 34.

Key Takeaways

  • A three-digit number is made of hundreds, tens, and ones.
  • Ten bundles of ten combine into one bundle of a hundred.
  • A 0 must be written in any place with no value, so every digit keeps its correct position.

Summary

Understanding hundreds, tens, and ones extends the same place-value thinking from Grade 1 into three-digit numbers. The next lesson uses that same place-value understanding to compare which of two three-digit numbers is larger.

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