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Numbers, by themselves are neither commutative nor are they non-commutative. Commutativity is a property that belongs to a mathematical operation on a set of numbers. However, since the question does not specify what operation you have in mind, it is not possible to give a more helpful answer. The basic operations of arithmetic are addition, subtraction, multiplication and division, but there are many more mathematical operations.
What else can I help you with?
Is division of rational numbers commutative?
No
Is there commutative property of subtraction for rational numbers?
No, there is not.
List the commutative rings of rational numbers?
Yes
Are rational numbers commutative for multiplication?
Yes, they are.
Are rational numbers are commutative with respect to multiplication?
Yes, they are.
Is division of rational numbers commutative?
No
Is there commutative property of subtraction for rational numbers?
No, there is not.
List the commutative rings of rational numbers?
Yes
Are rational numbers commutative for multiplication?
Yes, they are.
Are rational numbers are commutative with respect to multiplication?
Yes, they are.
Is the set of rational numbers a commutative group under the operation of division?
No, it is not.
How is subtraction rational numbers different from adding?
Subtraction is not commutative nor associative.
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.
Does commutative property work for fractions?
Yes. Both the commutative property of addition, and the commutative property of multiplication, works:* For integers * For rational numbers (i.e., fractions) * For any real numbers * For complex numbers
Does the Commutative Property apply to addition of fractions?
Yes, it applies to even multiplication of fractions and rational and irrational numbers.
What is the commutative property of addition using decimals?
The commutative property for any two numbers, X and Y, is X # Y = Y # X where # can stand for addition or multiplication. Whether the numbers are written as integers, rational fractions, irrationals or decimal numbers is totally irrelevant.
Are rational number commutative under subtraction and division?
No.
