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# What is the difference in subtraction integers and subtracting whole numbers?

Updated: 9/25/2023

Wiki User

8y ago

None, because the set of integers and the set of whole numbers is the same.

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6y ago

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Q: What is the difference in subtraction integers and subtracting whole numbers?
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### When you subtraction tow numbers?

Subtracting two numbers is finding their difference.

### What are the numbers you are subtracting called?

In subtraction, the minuend minus the subtrahend equals the difference.

### Is closure exist for whole numbers under subtraction and division for integers?

Whole numbers subtraction: YesDivision integers: No.

### What is the definition of adding and subtracting integers?

adding and subtracting integers is when you add and minus 2 numbers

### What do interger's allow you to do that whole numbers do not?

Integers are closed under subtraction, meaning that any subtraction problem with integers has a solution in the set of integers.

### What is the meaning of subtracting two integers?

Subtraction means addition of the additive inverse. For two numbers a and b, we say a-b when we mean a + (-b) where -b is a number with the property that b + -b = 0. This applies to all real numbers, which of course includes integers.

### What is adding and subtracting integers?

Integers are whole numbers, both positive and negative. Therefore, adding and subtracting integers would be adding and subtracting whole numbers. Examples: 8+2 -8+2 8-2 -8-2

### What is an example of subtraction of integers?

Integers are whole numbers as for example 28 minus 17 = 11

### How is subtraction and rational numbers are different from adding?

They are different in the same way that subtraction of integers is different from their addition.

### What is the result of subtracting 2 numbers?

The result of subtracting 2 numbers is the difference.

### The result of subtracting two numbers is known as?

The result of subtracting two numbers is known as difference the quotient

### Which sets of numbers are closed under subtraction?

To be closed under an operation, when that operation is applied to two member of a set then the result must also be a member of the set. Thus the sets &#8450; (Complex numbers), &#8477; (Real Numbers), &#8474; (Rational Numbers) and &#8484; (integers) are closed under subtraction. &#8484;+ (the positive integers), &#8484;- (the negative integers) and &#8469; (the natural numbers) are not closed under subtraction as subtraction can lead to a result which is not a member of the set.