This is called the associative property.
the associative properties is a property of additon or multiplation in which the regrouping of the adders of factors does not change the outcome of the operarions
The associative property is a mathematical principle that states that the way in which numbers are grouped in an operation does not change their result. This property applies to addition and multiplication. For example, in addition, (a + b) + c = a + (b + c), and in multiplication, (a × b) × c = a × (b × c). This means you can group the numbers differently without affecting the final sum or product.
When regrouping integers and positives, the total remains the same because addition is associative and commutative. This means that no matter how you group or arrange the numbers, the sum will not change. For example, (a + b) + c is equal to a + (b + c), ensuring consistent results regardless of grouping. Thus, regrouping does not affect the overall total.
associative property
The number of protons in a nucleus is a property of the atom, not a change.
The commutative property of multiplication says that the numbers in a problem can change, but the answer will stay the same.
Commutative Property of Multiplication
The associative property in algebra is important for organization of numbers. Rearranging the numbers and parenthesis will not change values but instead make the equation more convenient.
I think it is the Associative Property.
That's the Associative Property.
The commutative property of multiplication.
The Commutative Property of Multiplication