Subtract two or more numbers with step-by-step breakdown. Handle negative results, see borrow/carry visualization, and get detailed arithmetic working for your subtraction problems.
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500 − 237 = ?
Answer: 263
1000 − 456 = ?
Answer: 544
75 − 100 = ?
Answer: -25
3.14 − 1.05 = ?
Answer: 2.09
10000 − 9999 = ?
Answer: 1
5050 − 2847 = ?
Answer: 2203
The result of subtraction is called the difference. The first number is the minuend and the number being subtracted is the subtrahend. The formula is:
If the subtrahend is larger than the minuend, the result is negative. For example, 5 − 8 = −3.
Borrowing (also called regrouping) is a technique used when a digit in the minuend is smaller than the corresponding digit in the subtrahend. You "borrow" 1 from the next higher place value column.
Write the numbers vertically, aligning digits by place value (units, tens, hundreds). Always write the larger number (minuend) on top.
Starting from the rightmost column (units), check if the top digit is smaller than the bottom digit. If yes, you need to borrow from the next column to the left.
Reduce the digit in the next column by 1, and add 10 to the current column's digit. Then subtract the bottom digit from the now-larger top digit.
Instead of subtracting directly, count up from the smaller number to the larger one. For 1000 − 687, count from 687 to 1000: +3 to reach 690, +10 to reach 700, +300 to reach 1000. Total: 313. This is often faster mentally.
Break the subtrahend into smaller parts. For 500 − 237, subtract 200 first to get 300, then subtract 37. Or subtract 237 = 200 + 30 + 7 in steps: 500−200=300, 300−30=270, 270−7=263.
Always verify your subtraction by adding the result back to the subtrahend. If 500 − 237 = 263, then 263 + 237 should equal 500. This is a quick way to catch mistakes.
Round numbers to make subtraction easier, then adjust the answer. For 497 − 238, think of 500 − 238 = 262, then add back 3 (because 497 is 3 less than 500) to get 259.
Use real-world subtraction: calculate change from a purchase, figure out time differences, measure distances, or track budget spending. Real numbers make practice more meaningful and build intuition.
Practice subtracting numbers that are close to each other (like 100 − 97 = 3) to build number sense. Then progress to larger differences and multi-digit borrowing problems.
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Subtraction is one of the four basic arithmetic operations, alongside addition, multiplication, and division. It represents the operation of removing objects from a collection. Subtraction is written using the minus sign (−) between the numbers being subtracted.
Formally, subtraction is the inverse of addition. If you have a collection of objects (the minuend) and you remove some of them (the subtrahend), the remaining quantity is called the difference. For example, if you have 10 apples and give away 3, you have 7 apples remaining: 10 − 3 = 7.
When subtracting numbers digit by digit, borrowing (or regrouping) is needed when a digit in the minuend is less than the corresponding digit in the subtrahend. For example, to calculate 523 − 167:
Subtraction is used everywhere in daily life and professional fields:
Our Subtraction Calculator is designed to help students, teachers, and professionals perform accurate subtraction with complete step-by-step working. Whether you're learning how to borrow in subtraction for the first time, checking homework answers, or need a reliable tool for financial calculations, this calculator provides clear, detailed results every time.
See the complete column-by-column working with borrow visualization. Perfect for students learning subtraction for the first time or anyone who wants to understand the process.
Works with positive numbers, negative numbers, decimals, and large numbers up to millions. No restrictions on input size or type.
Precision arithmetic ensures correct results for every subtraction problem, with full decimal support and proper handling of negative results.
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Important Disclaimer: This Subtraction Calculator is designed for educational and general-purpose arithmetic use. While we strive for accuracy, please verify critical calculations independently. This tool is for informational and educational purposes only.