Translate the phrase into an algebraic expression. Twice \( y \) \( \square \) \( +\square \) \( \times \square \) \[ \square \div \square \]

To translate the phrase "Twice \( y \)" into an algebraic expression, we can break it down step by step. 1. **Twice \( y \)**: This means \( 2y \). Now, we need to fill in the blanks with appropriate mathematical operations and variables. The expression can be structured as follows: - The first blank \( \square \) can be filled with \( 2y \). - The second blank \( \square \) can be filled with a variable, let's say \( a \). - The third blank \( \square \) can be filled with another variable, let's say \( b \). - The fourth blank \( \square \) can be filled with a variable, let's say \( c \). - The fifth blank \( \square \) can be filled with another variable, let's say \( d \). Putting it all together, the algebraic expression can be represented as: \[ 2y + a \times b \div c \] This expression combines "Twice \( y \)" with the operations of addition, multiplication, and division involving the variables \( a, b, c, \) and \( d \).