In an addition problem, which property allows you to rearrange the terms without changing the result?

The correct answer is the Commutative property, which is fundamental in understanding operations in mathematics, particularly addition. This property states that the order in which two numbers are added does not affect the sum. For example, if you have the numbers 3 and 5, according to the Commutative property, 3 + 5 will result in the same sum as 5 + 3, both yielding 8. This property highlights the flexibility in rearranging terms in addition problems without altering the outcome, which is essential for simplifying calculations and solving equations more efficiently.

The other properties mentioned serve different purposes: the Associative property pertains to how numbers are grouped in addition or multiplication, the Identity property deals with the concept of adding zero (the identity element for addition) without changing the value, and the Distributive property connects multiplication with addition, allowing multiplication to be distributed across a sum. Each property plays a different role, but it is the Commutative property that specifically addresses the rearrangement of terms in addition.