\( K \left\lvert\, \begin{array}{l}\text { Question } 1,5.3 .1 \\ \text { A company purchased } 10,000 \text { pairs of men's slacks for } \$ 19.06 \text { per pair and marked them up } \$ 22.73 \text {. What was the selling price of each pair of slacks? Use the formula } \mathrm{S}=\mathrm{C}+\mathrm{M} \text {, } 0 \text { of } 9 \text { points } \\ \text { Points: } 0 \text { of } 1\end{array}\right. \)

To find the selling price of each pair of slacks, we can use the formula \( S = C + M \), where \( S \) is the selling price, \( C \) is the cost price, and \( M \) is the markup. In this case, the cost price \( C \) is \$19.06 and the markup \( M \) is \$22.73. Therefore, \( S = 19.06 + 22.73 = 41.79 \). So, the selling price of each pair of slacks is \$41.79. Now, imagine the excitement of a bustling store as customers excitedly grab those stylish slacks off the racks, all while a trendy sale sign flaunts the eye-catching price of \$41.79! Customers feel like they're scoring a fantastic deal, while the company celebrates its smart pricing strategy—balancing affordability with profitability. What a win-win!