Grade 1Matheasy
Subtracting with No Borrowing
Subtracting with No Borrowing — Subtraction worksheet for Grade 1.
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What Your Child Will Learn
- Solve single-digit subtraction problems (within 20) where no regrouping or borrowing is required
- Identify the minuend and subtrahend in subtraction sentences and understand what each represents
- Apply subtraction facts fluently to answer problems where the top number is larger than the amount being subtracted
- Represent subtraction scenarios using counting back strategies on a number line or with manipulatives
How to Use This Worksheet
- Step 1: Read aloud the first problem together and identify the minuend (the number you start with) and the subtrahend (the number you take away). Use simple language: 'We start with this many, and we take away this many.'
- Step 2: Use physical manipulatives (blocks, counters, buttons, or fingers) to represent the problem. Have your child place out the starting number, then physically remove the subtracted amount while counting aloud.
- Step 3: Have your child write or say the answer. Reinforce the connection between what they removed and what's left by asking, 'How many do we have now?'
- Step 4: Check the answer together by counting the remaining objects or by counting backward from the larger number. This verification builds confidence and reinforces the concept.
- Step 5: Continue with the remaining 9 problems, gradually reducing the use of manipulatives as your child gains confidence. By the end, many students will solve these mentally or with finger counting only.
Tips for Parents & Teachers
Use the 'counting back' method to reinforce these problems. For example, for 8 - 3, have your child start at 8 and count backward three times (7, 6, 5). This makes it clear why no borrowing is needed—you never go below zero.
Many Grade 1 students confuse which number comes first in subtraction. Reinforce that the larger number always goes on top or first. Use real objects (blocks, counters, or snacks) to physically remove items, making the concept concrete rather than abstract.
Watch for the common mistake of adding instead of subtracting. When a child sees a minus sign, remind them to 'take away' or 'remove' items, not combine them. Use consistent language like 'How many are left?' rather than 'What is the answer?'
Celebrate when students correctly identify that no borrowing is needed. This builds confidence and helps them recognize the pattern—when the ones digit in the top number is larger than the ones digit being subtracted, the problem is straightforward.
Frequently Asked Questions
Why is this worksheet labeled 'No Borrowing'? What does borrowing mean in subtraction?
Borrowing (also called regrouping) happens when you need to subtract a larger digit from a smaller digit in a particular place value. For example, in 12 - 5, you'd need to 'borrow' from the tens place. This worksheet avoids those situations entirely—all problems are simple enough that students can subtract without regrouping, making it perfect for beginners.
My child can solve these problems with objects but struggles to do them mentally. Is this normal?
Absolutely! This is a completely normal part of Grade 1 math development. Concrete (using objects) to representational (drawing) to abstract (mental math) is the natural progression. Continue using objects as long as your child needs them. Over time and with practice, they'll internalize these facts and won't need to count on their fingers.
How can I help my child understand the difference between subtraction and addition when both are new?
Use clear, consistent language every time. For addition, say 'put together' or 'combine.' For subtraction, always say 'take away,' 'remove,' or 'how many are left.' Act these out physically with objects so the language connects to real actions. Avoid mixing the two operations in the same practice session when first learning.
What should I do if my child gets an answer wrong on this worksheet?
Don't mark it wrong and move on. Instead, use objects to work through the problem together. Ask, 'Let's show this with blocks. We start with [number]. Now we take away [number]. What do we have left?' This helps your child see where their thinking went off track and reinforces the correct strategy.
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