\begin{tabular}{c|c|}\hline on: & \( \begin{array}{c}\text { Write an expression that represent } \\ \text { the following: }\end{array} \) \\ "8 less than the product of 9 and a \\ number \( x " \)\end{tabular}

To express "8 less than the product of 9 and a number \( x \)," you first calculate the product of 9 and \( x \), which is \( 9x \). Then, since you're looking for 8 less than that product, you subtract 8 from \( 9x \). So, the complete expression will be: \( 9x - 8 \). This type of expression is often used in algebra to describe relationships in equations. For example, in real-world situations, you might find such expressions when calculating costs or analyzing data. If \( x \) represented the number of items sold, then \( 9x - 8 \) could help determine total profit after subtracting a fixed expense!