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Yes. Multiplication of any real numbers has the associative property: (a x b) x c = a x (b x c)

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7y ago

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Is multiplication of whole numbers associative?

Yes.


Is multiplication of a whole number associative?

Yes. Multiplication of integers, of rational numbers, of real numbers, and even of complex numbers, is both commutative and associative.


What operation are whole numbers closed under?

l think multiplication


Division of whole numbers is associative?

No it is not an associative property.


Is the division of whole numbers is associative?

No.


Are Division of whole numbers associative?

No


What are the rules governing in operation of whole numbers?

Whole numbers are governed by several basic arithmetic rules: they can be added, subtracted, multiplied, or divided (except by zero). The commutative property applies to addition and multiplication, meaning the order of the numbers does not affect the result. The associative property also applies, allowing for grouping of numbers without changing the outcome. Finally, division by zero is undefined, and any operation must maintain the integrity of whole numbers, which are non-negative integers (0, 1, 2, 3, etc.).


Substraction of whole numbers is associative?

No, and the word is subtraction, not substraction!


Are whole numbers closed for multiplication?

no


What is the Product of two whole numbers?

The product of two whole numbers depends on what the numbers are. The operation is multiplication.11 and 8. You find the factors of 88 first. Then find which 2 will subtract to equal 3


Is the set of whole numbers with 31 removed closed under the operation of multiplication?

No. Since -1 x -31 (= 31) would not be in the set.


What is a counterexample for the statement division of a whole number is associative?

Well, honey, the statement that division of a whole number is associative is as false as claiming you can wear a swimsuit in a blizzard. Just take the numbers 10, 5, and 2 for example. (10 ÷ 5) ÷ 2 is not the same as 10 ÷ (5 ÷ 2). So, there you have it - a sassy counterexample for you!