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What is a set of related multiplication and division equations using the same number?

Related facts


What is a set of related addition-subtraction or multiplication-division sentences?

A set of related addition-subtraction or multiplication-division sentences is a fact family.


What is a set of related multiplication and division sentences that use the same numbers called?

Fact family


What is a set of related multiplication and division sentences using the same numbers called?

i dont know eather


How are the rules for multiplication and division integers the same?

They are not the same!The set of integers is closed under multiplication but not under division.Multiplication is commutative, division is not.Multiplication is associative, division is not.


What operations is the set -1 0 1 closed to A Addition B Division C Multiplication D Subtraction?

Multiplication.


How can I use 4s facts to find X's?

To use "4s facts" (multiplication facts related to the number 4) to find "X," you can set up equations based on these facts. For instance, if you know that 4 times a certain number equals X, you can express this as 4n = X, where n is the number you are multiplying. By substituting known values into the equation or using division (X ÷ 4 = n), you can solve for X effectively. Additionally, using the properties of multiplication, you can explore different combinations that yield X.


How do you set up three digit numbers problems?

Using division or multiplication or addition??


What is the inverse property of multiplication?

subtractionthe answer of this question is division NOT SUBTRACTION!!!!!!!!!!!!!!!!!* * * * *No, it is not division either - that is the inverse function to multiplication - which is a different thing.An element y, of a set is said to be the inverse of the element x in the set if x*y = y*x = i where i is the multiplicative identity for the set. y is denoted by x-1In ordinary multiplication of numbers, i = 1.


Why integers need an extension?

In the first stage, the set of all integers needs an extension - to the set of rational numbers - to get closure for division (which is the inverse operation to multiplication).


Why integers need extension?

In the first stage, the set of all integers needs an extension - to the set of rational numbers - to get closure for division (which is the inverse operation to multiplication).


Is the set of real numbers closed under addition?

Yes. The set of real numbers is closed under addition, subtraction, multiplication. The set of real numbers without zero is closed under division.