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The answer of addition is called the ________, the answer of subtraction is called the ________, when minuend = subtrahend, difference ________.

Aniket Singh , 6 Months ago
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Askiitians Tutor Team

In mathematics, the terminology surrounding operations like addition and subtraction is quite specific. When we add two numbers together, the result is known as the sum. Conversely, when we subtract one number from another, the result is referred to as the difference. Now, if we consider the case where the minuend (the number from which another number is subtracted) is equal to the subtrahend (the number being subtracted), the difference is zero.

Breaking It Down

Let’s delve deeper into these concepts to solidify your understanding:

1. Addition and Its Result

When you perform addition, you combine two or more quantities. For example, if you add 3 and 5, you get:

  • 3 + 5 = 8

Here, 8 is the sum of 3 and 5.

2. Subtraction and Its Result

Subtraction, on the other hand, involves taking one quantity away from another. For instance, if you subtract 2 from 7, you calculate:

  • 7 - 2 = 5

In this case, 5 is the difference between 7 and 2.

3. Special Case: Minuend Equals Subtrahend

Now, let’s focus on the scenario where the minuend equals the subtrahend. If you have:

  • 5 - 5 = 0

Here, since both numbers are the same, the difference is zero. This illustrates that when you subtract a number from itself, you are left with nothing.

Real-World Analogy

Think of addition as putting together pieces of a puzzle. Each piece represents a number, and when you connect them, you get a complete picture (the sum). Subtraction, however, is like taking away pieces from that completed puzzle. If you remove a piece, the picture changes, and the remaining pieces represent the difference. If you take away all the pieces, you end up with an empty space, which is akin to having a difference of zero.

Understanding these terms not only helps in basic arithmetic but also lays the foundation for more complex mathematical concepts. Keep practicing, and these ideas will become second nature!

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