\begin{tabular}{l} Mama Ravioli has two \\ delicious menu items: \\ "Cheesy Chuckles" and \\ "Giggle Gnocchi." The \\ "Giggle Gnocchi" costs 3 \\ times as much as the \\ "Cheesy Chuckles." The \\ total price of 6 servings \\ of "Cheesy Chuckles" and \\ 6 servings of "Giggle \\ Gnocchi" is \$528. What is \\ the total price of 3 \\ serving of "Cheesy \\ uckles" and 5 servings \\ "Giggle Gnocchi"? \\ \hline\end{tabular}

Let the cost of "Cheesy Chuckles" be \( x \). Then the cost of "Giggle Gnocchi" is \( 3x \). The total price for 6 servings of each item can be represented as: \[ 6x + 6(3x) = 6x + 18x = 24x \] According to the problem, this total is equal to \$528: \[ 24x = 528 \] Solving for \( x \) gives: \[ x = \frac{528}{24} = 22 \] Thus, the cost of "Cheesy Chuckles" is \$22, and the cost of "Giggle Gnocchi" is: \[ 3x = 3 \times 22 = 66 \] Now, we want to find the total price of 3 servings of "Cheesy Chuckles" and 5 servings of "Giggle Gnocchi": \[ 3 \times 22 + 5 \times 66 = 66 + 330 = 396 \] Therefore, the total price of 3 servings of "Cheesy Chuckles" and 5 servings of "Giggle Gnocchi" is \$396.