Practice and check
Worked example
Subtract, then add the removed amount back to check the starting number.
10 − 1 = 9; 9 + 1 = 10
- 10 − 1 = 9; 9 + 1 = 10
Check answers after trying
1: 10 − 1 = 9 2: 11 − 2 = 9 3: 12 − 3 = 9 4: 10 − 4 = 6 5: 11 − 5 = 6 6: 13 − 4 = 9 7: 12 − 6 = 6 8: 14 − 5 = 9 9: 11 − 3 = 8 10: 13 − 6 = 7 11: 12 − 5 = 7 12: 14 − 7 = 7 13: 15 − 6 = 9 14: 10 − 7 = 3
Printed order
Tips for Parents
▸ Why It Matters With minuends up to 15, physically removing objects one at a time becomes slower, so this worksheet is where "counting back" — starting at the larger number and counting backward the smaller number of steps — becomes a genuinely useful mental strategy instead of just a description of physical removal. All 14 problems here take a number no higher than 15 and subtract a single-digit amount, so every count-back stays short enough to manage in your head or on fingers. This is a real turning point: your child is moving from needing physical objects to trusting a sequence of spoken numbers, which is exactly how subtraction eventually gets done without any props at all. Mastering this step now makes every later subtraction strategy — including the borrowing skills introduced in the next worksheet — considerably easier to pick up. ▸ Getting Started For a problem like 12-3, have your child start at 12 and count backward exactly 3 steps out loud ("12... 11, 10, 9") landing on the answer. This is the subtraction mirror of the "count on" addition strategy your child already knows, so it helps to point that connection out directly: "Remember how we counted forward to add? This time we're counting backward instead." Say the starting number clearly, pause briefly between each backward step, and let your child land on the final number themselves rather than saying it for them. Repeating this pattern across a few problems in a row helps the rhythm of counting back become automatic rather than something that has to be relearned each time. ▸ If They Get Stuck If counting back more than 2-3 steps feels error-prone, have your child hold up a finger for each backward step counted, the same way they tracked forward steps in addition — the fingers prevent losing track of how many steps back they've gone. For a problem like 14-5, that means holding up one finger at "13," a second at "12," and so on until all 5 fingers are up, at which point whatever number they just said is the answer. If your child still loses the thread, write the starting number on scratch paper and have them cross off a small tally mark for each step counted backward, turning the abstract counting into something they can see and check. ▸ Praise Points Praise accurate counting back without losing track: "You counted back exactly 3 steps and landed on 9 — tracking your steps like that is exactly what keeps counting-back subtraction accurate." When your child pauses to double-check how many steps they've counted, treat that pause as a skill worth celebrating rather than a delay, since noticing uncertainty and checking it is precisely the habit that prevents careless errors. If an answer comes out wrong, avoid correcting it immediately — ask your child to count back out loud one more time and let them catch the mismatch themselves. That kind of self-caught correction builds far more confidence than being told the right answer directly.
What This Worksheet Builds
This worksheet builds the counting-back strategy for subtraction with minuends up to 15, moving children from physically removing objects to a genuinely useful mental math technique. Across 14 problems, your child practices starting at the larger number and counting backward exactly as many steps as the smaller number, saying each number in the sequence out loud rather than manipulating objects by hand. The focus here shifts from concrete removal toward a portable mental method your child can use anywhere, without needing blocks or buttons on hand, laying essential groundwork for the borrowing skills that come next.
Next Step
Once counting back feels automatic across all 14 problems, without needing fingers or a pause to think it through, move to Subtraction Practice 3, which introduces borrowing for problems up to 18 — one of the more conceptually challenging ideas in early subtraction. That worksheet builds directly on the counting-back skill practiced here, since recognizing when a ones digit is too small to subtract from directly is easier once counting backward through numbers feels comfortable and familiar rather than effortful.