To be picky, the distributive property is about multiplication, but division is defined in terms of multiplication, so your question can be answered!
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Say you have (6xy+15y)/(3y). The distributive property will say this is equal to 6xy/3y + 15y/3y = 2x + 5.
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Notice that the "/3y" has been distributed onto each term inside the parentheses.
Multiplication is not distributive over division in the same way it is over addition. The distributive property states that (a(b + c) = ab + ac), but when applying it to division, the relationship does not hold, as (a(b / c) \neq ab / ac). In fact, division is not distributive over multiplication either. Thus, while multiplication interacts with division in various ways, it does not exhibit a distributive property with respect to it.
multiplication: the opposite (division) property is factoring
to multiplya polynomial by a monomial,use the distributive property and then combine like terms.
(a+b)/c = a/c + b/c
no because distributive property is for multiple digit numbers.
you are cool
Multiplication is not distributive over division in the same way it is over addition. The distributive property states that (a(b + c) = ab + ac), but when applying it to division, the relationship does not hold, as (a(b / c) \neq ab / ac). In fact, division is not distributive over multiplication either. Thus, while multiplication interacts with division in various ways, it does not exhibit a distributive property with respect to it.
multiplication: the opposite (division) property is factoring
to multiplya polynomial by a monomial,use the distributive property and then combine like terms.
distributive property for (11-3)=
division does not satisfy distributive property eg:- a+(b/c) not=a/b+a/c
(a+b)/c = a/c + b/c
no because distributive property is for multiple digit numbers.
to divide u can use long division, partial quotients, repeated subtraction or distributive property
72.divided 4 in distributive property
You don't. The distributive property involves at least three numbers.
The distributive property allows us to break down multiplication over addition or subtraction, which can help simplify complex expressions. While division is not directly expressed through the distributive property, it can be related; for instance, when dividing a sum by a number, we can use the property to divide each term separately. This highlights the interrelationship between these operations, as both are fundamental to simplifying and solving mathematical expressions.