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The communative property of addition is that numbers can be added in any order the answer stays the same.Example: 7+6+4 is the same as 6+4+7
The vandal had broken the window and ran away.A vandal is someone who deliberately causes damage to someone else's property.
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Assuming that there is a "plus" after the second 58, the answer is - the associative property of addition.
(2 + 63) + 7 = 2 + (63 + 7) = 2 + 70 = 72
False.
( 2 + 7 ) + 10 = ( 7 + 10 ) + 2 ( 3 * 9 ) * 4 = 3 * ( 9 * 4 ) The associative property means you can move the terms of the expression around without changing the value. Multiplication and addition are both associative.
No, the associative property only applies to addition and multiplication, not subtraction or division. Here is an example which shows why it cannot work with subtraction: (6-4)-2=0 6-(4-2)=4
Division (and subtraction, for that matter) is not associative. Here is an example to show that it is not associative: (8/4)/2 = 2/2 = 1 8/(4/2) = 8/2 = 4 Addition and multiplication are the only two arithmetic operations that have the associative property.
What are the "following?"
The associative property of addition means that the order in which you add terms doesn't matter.(1 + 2) + 3 = (2 + 3) + 1 = (1 + 3) + 2* * * * *NO! The above answer is conflating the associative and commutative properties.The associative property for addition states that(a + b) + c = a + (b + c)The order in which the operations are carried out does not matter. And, as a result, either can be written, without ambiguity, as a + b + cThe associative property DOES NOT state that a + b = b + a. The order of the terms DOES matter. For that you need the operation to be commutative.There are mathematical operations that are associative but not commutative (matrix multiplication, for example).When elements are grouped without change of order, as:(a+b)+c=a+(b+c)
The associative property, for example a + b + c = a + c + b
The associative property of a binary operator denoted by ~ states that form any three numbers a, b and c, (a ~ b) ~ c = a ~ (b ~ c) and so we can write either as a ~ b ~ c without ambiguity. The associative property of means that you can change the grouping of the expression and still have the same result. Addition and multiplication of numbers are associative, subtraction and division are not.
There is no property which allows you to do that in all cases. It is only possible in the case of the associative property for addition and multiplication. It does not work for subtraction or division.