The distributive property does not apply to addition by itself. So, unfortunately, the question does not make sense.
there is not division for the associative property
The distributive property is a characteristic that two mathematical operators may have. Numbers do not have a distributive property.
Numbers do not have a distributive property. The distributive property is an attribute of one arithmetical operation over another. The main example is the distributive property of multiplication over addition.
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Division is distributive over addition only in terms of addition with the numerator, but not the denominator. That is, (a + b)/x = a/x + b/x but y/(c + d) ≠y/c + y/d
you are cool
multiplication: the opposite (division) property is factoring
division does not satisfy distributive property eg:- a+(b/c) not=a/b+a/c
The distributive property is applicably to the operation of multiplication over either addition or subtraction of numbers. It does not apply to single numbers.
The distributive property does not apply to addition by itself. So, unfortunately, the question does not make sense.
(a+b)/c = a/c + b/c
there is not division for the associative property
You need three numbers to apply a distributive property.
To be picky, the distributive property is about multiplication, but division is defined in terms of multiplication, so your question can be answered!Say you have (6xy+15y)/(3y). The distributive property will say this is equal to 6xy/3y + 15y/3y = 2x + 5.Notice that the "/3y" has been distributed onto each term inside the parentheses.
The distributive property is a property that relates to two binary operations and operates over a set.According to the distributive property of multiplication over division, if a, b and c are three elements of a set S, thena*(b + c) = a*b+a*cMultiplication is also distributive over subtraction.
2k + 10 is an expression. The distributive property is a property of one binary operation (typically multiplication, or right-division) over another (addition or subtraction) for elements of a set (numbers); not a property of expressions.