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Q: What property does not hold for subtraction in integers?
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Does commutative property hold in subtraction?

No.


Is Subtracting integers communatuve Why?

Well the subtraction of integers is not a comunative because it's not a property it can't be true it's a algebraic equation


What does Distributive Property Integer mean in math?

It means nothing, really. The distributive property is a property of multiplication over addition or subtraction. It has little, if anything, to do with integers.


How is the subtraction of integers relate to the addition of integers subtraction?

they both have something to do with positive and negative


Is the set of integers closed under subtraction?

yes, because an integer is a positive or negative, rational, whole number. when you subject integers, you still get a positive or negative, rational, whole number, which means that under the closure property of real numbers, the set of integers is closed under subtraction.


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 subtraction property?

associative, distributive * * * * * That, I am afraid, is utter rubbish. A - (B - C) = A - B + C whereas (A - B) - C = A - B - C These two are NOT equal so the associative property does not hold. Subtraction does not have the distributine property, it is multiplication that has that property with regard to subtraction: A*(B - C) = A*B - A*C


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

Whole numbers subtraction: YesDivision integers: No.


How are addition and subtraction of integers related?

Addition and subtraction are inverse functions.


Is subtraction of integers commutative?

It is no commutative.


How is the additions of integers related to the subtraction of integers?

they both have something to do with positive and negative


Is Subtraction Of Integers Associative?

Type your answer here... no