🔢 Addition and Subtraction Within 1,000
Use blocks, drawings, and place value to add and subtract three-digit numbers, jump by hundreds in your head, and get lightning-fast with facts up to 20.
What you’ll learn
- Three-Digit Numbers With BlocksAdd and subtract within 1,000 using base-ten blocks and drawings, composing and decomposing when needed.Three-digit numbers are hundreds, tens, and ones (245 = 2 flats, 4 rods, 5 cubes). Add each place and compose a ten when the ones pass 9 (156 + 128 = 284); subtract each place and decompose a ten when the top digit is too small (243 − 118 = 125). Drawings make it visible.
- Lightning Facts to 20Recall all addition and subtraction facts within 20 quickly, using make-ten and fact families.Facts to 20 should be automatic. If one feels slow, make ten (8 + 7 = 8 + 2 + 5 = 15). Every addition fact hides subtraction facts in the same family: 8 + 7 = 15 means 15 − 8 = 7 and 15 − 7 = 8. Practice makes them lightning fast.
- Jumping by HundredsMentally add and subtract whole hundreds to and from three-digit numbers.Adding or subtracting whole hundreds changes only the hundreds digit — the tens and ones stay put. 345 + 200 = 545 and 762 − 400 = 362. Thinking in hundreds makes big mental jumps quick and reliable.
Questions this course answers
In the number 245, what is the value of the 2?
The 2 is in the hundreds place, so it means 200.
What is 156 + 128?
Ones 6 + 8 = 14 (compose a ten), tens 5 + 2 + 1 = 8, hundreds 1 + 1 = 2, giving 284.
In 243 − 118, why do you decompose a ten?
The ones digit 3 is smaller than 8, so you break a ten into ten ones to make 13 − 8.
If 8 + 7 = 15, what is 15 − 8?
Addition and subtraction are linked: since 8 + 7 = 15, then 15 − 8 = 7.
What is 345 + 200?
Add 2 hundreds to the 3 hundreds; the 45 stays: 545.
What is 762 − 400?
Take 4 hundreds from 7 hundreds to leave 3 hundreds; the 62 stays: 362.
Grounded in trusted sources
- Khan Academy Kids
- PBS Kids — early math
- NAEYC — early math learning
- Britannica Kids
Every Wunder lesson is built from real, reputable sources — never invented.
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