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What is the definition of distributive properties of arithmetic?
The DISTRIBUTIVE property is a property of multiplication over addition (OR subtraction) over some specified set of numbers. It states that, a*(b + c) = a*b + a*c for any elements a, b and c belonging to the set,
What is the distrubutive property of multiplication?
Multiplication has a distributive property OVER addition, and according to it: a*(b + c) = a*b + a*c for all elements of the appropriate set.
What does distinct pair mean?
A distinct pair refers to a unique combination of two elements or items where the order does not matter, and the elements are different from one another. For example, in the set {A, B, C}, the distinct pairs would be (A, B), (A, C), and (B, C). Each pair is considered distinct because it consists of different elements and is not repeated in any form.
What is the example of equal sets?
A=(L,I,V,E) B=(V,I,L,E) C=(L,I,V,E) AB and C are equal because they have the same elements and the same number of elements. F=(1,2,1,3,21,19) R=(abacus) R and F are equal because they are precisely the same. I HOPE ITS USEFUL !
What is associate property of multiplication?
According the associative property of multiplication, given any three elements a, b and c belonging to a set, (ab)c = a(bc) and so without ambiguity either can be written as abc. By contrast, (a/b)/c is not equal to a/(b/c). The first is a/bc, the second is ac/b which is true only if c2 = 1 ie c = -1 or c = 1
