Let \( U=\{d, f, g, h, k, m, n\} \), and \( A=\{d, k\} \). Determine if the statement below is true or false. \( A \subset U \) Choose the correct answer below. A. The statement is true because every element of set \( A \) is contained in \( U \) and \( A \neq U \). B. The statement is true because every element of set \( A \) is contained in \( U \) and \( A=U \). C. The statement is false because not every element of set \( A \) is contained in \( U \). The statement is false because every element of set \( A \) is contained in \( U \) but \( A \neq U \).

1. We are given the universal set \[ U=\{d, f, g, h, k, m, n\}, \] and the set \[ A=\{d, k\}. \] 2. To determine if \[ A \subset U, \] we check whether every element of \( A \) is an element of \( U \). 3. The elements of \( A \) are \( d \) and \( k \). Both \( d \) and \( k \) are in \( U \). 4. Therefore, the statement \( A \subset U \) is true. 5. Note that \( A \neq U \) because \( U \) contains additional elements (namely \( f, g, h, m, n \)) that are not in \( A \). 6. Comparing with the provided choices, the correct answer is: **A. The statement is true because every element of set \( A \) is contained in \( U \) and \( A \neq U \).**