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The property that multiplication is distributive over addition means that

a*(b+c) = (a*b) + (a*c)

The usufulness of this property can be illustrated by the following example:

8*(102) = 8*(100+2) = (8*100) + (8*2) = 800 + 16 = 816.

So if you split 102 into 100 and 2, and then use the distributive property, you do not need to work with a large number such as 102.

Q: Examples of distributive property of multiplication?

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The distributive property connects two different operations - for example, addition and multiplication. In this case:a(b+c) = ab + ac Here is an example with numbers: 7(10+2) = 7x10 + 7x2 If you were thinking about other combinations of operations, I suggest you try out a few examples, whether both sides are equal or not.

The multiplication properties are: Commutative property. Associative property. Distributive property. Identity property. And the Zero property of Multiplication.

The distributive property involves two differentoperations - usually addition and multiplication in the same calculation.

Multiplication can be the first step when using the distributive property with subtraction. The distributive law of multiplication over subtraction is that the difference of the subtraction problem and then multiply, or multiply each individual products and then find the difference.

This question is so poorly phrased as to be unanswerable! There is no such thing as a distrubitive property. There is a distributive property but that is a property that applies to two binary operations (for example, the distributive property of multiplication over addition), but NOT to numbers. Also, there is no such word as algabraic. In any case, since there is no such thing as a distrubitive property number or even a distributive property number, it is not possible to convert that non-existent thing into an algebraic expression.

Related questions

6x8 distributive property

The distributive property of multiplication over addition states that a*(b + c) = a*b + a*c

The distributive property connects two different operations - for example, addition and multiplication. In this case:a(b+c) = ab + ac Here is an example with numbers: 7(10+2) = 7x10 + 7x2 If you were thinking about other combinations of operations, I suggest you try out a few examples, whether both sides are equal or not.

The multiplication properties are: Commutative property. Associative property. Distributive property. Identity property. And the Zero property of Multiplication.

Commutative: a × b = b × a Associative: (a × b) × c = a × (b × c) Distributive: a × (b + c) = a × b + a × c

There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.There is no "distributive property" involved in this case. A distributive property always involves two operations, usually multiplication and addition. It states that a(b+c) = ab + ac.

The distributive property involves both a multiplication and an addition.

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.

The distributive property of multiplication over addition states that for three numbers, X, Y and Z, X*(Y + Z) = X*Y + X*Z

Addition, by itself, does not have a distributive property. Multiplication has a distributive property over addition, according to which: a*(b + c) = a*b + a*c

The distributive property of multiplication OVER addition (or subtraction) states that a*(b + c) = a*b + a*c Thus, multiplication can be "distributed" over the numbers that are inside the brackets.

The distributive property is applicable to two binary operators (such as addition and multiplication). There are no operators in the question and so the distributive property has no relevance to the question.