What property of real numbers does the statement demonstrate? \( \begin{array}{ll}a+b=b+a \\ \text { A. Additive Inverse } \\ \begin{array}{ll}\text { B. Commutative Property of Addition } \\ \text { C. Associative Property of Addition }\end{array}\end{array} \) Distributive Property

The statement \( a + b = b + a \) demonstrates the **Commutative Property of Addition**. **Explanation:** - **Commutative Property of Addition:** This property states that the order in which two numbers are added does not change the sum. In other words, \( a + b = b + a \). - **Additive Inverse:** This property involves adding a number and its inverse (e.g., \( a + (-a) = 0 \)), which is not relevant to the given statement. - **Associative Property of Addition:** This property involves the grouping of three or more numbers, such as \( (a + b) + c = a + (b + c) \), which is also not related to the given statement. - **Distributive Property:** This property involves multiplying a number by a sum, such as \( a \times (b + c) = a \times b + a \times c \), which is unrelated to the provided equation. **Answer:** **B. Commutative Property of Addition**