Q: What is the definition for distributive property in math?

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a(b + c) = ab + ac where a, b and c are any real numbers.

The distributive property in math is (in variable definition) : a(b+c)=ab+ac For example you could use the distributive property to simplify this expression: 3(x+4) (3)(x) + (3)(4) 3x+12 is your answer! Hope this helps! -dancinggirl25

a(b+c)=ab+ac you take the numbers on the inside and multiply them by the number(s) on the outside.

Its quiet simple. All you have to know is that when you use the distributive property in math, it's most likely and equation. So you basically remove the parentheses. AKA(expanding the equation)

serving to distribute, assign, allot, or divide. Answer on dictionary.com!!!!!!!!!!!!!!!!!!!!!!!!!!!!

Related questions

a(b + c) = ab + ac where a, b and c are any real numbers.

They are the associative property, distributive property and the commutative property.

Distributive property

The distributive property in math is (in variable definition) : a(b+c)=ab+ac For example you could use the distributive property to simplify this expression: 3(x+4) (3)(x) + (3)(4) 3x+12 is your answer! Hope this helps! -dancinggirl25

a(b+c)=ab+ac you take the numbers on the inside and multiply them by the number(s) on the outside.

The distributive property need not have any k in it.

There is no such thing. Take a look at the definition of the distributive property - the basic definition involves three numbers; the definition can also be extended to more than three numbers.

It means nothing, really. The distributive property is a property of multiplication over addition or subtraction. It has little, if anything, to do with integers.

When you distribute the number into the para thesis

When you distribute the number into the para thesis

30+6

Its quiet simple. All you have to know is that when you use the distributive property in math, it's most likely and equation. So you basically remove the parentheses. AKA(expanding the equation)