Super Sprouts children's store is having its annual spring sale, when every item in the store gets marked down. During the sale, pajama sets sell for \( \$ 6 \) less than full price. Mrs. Rodriguez purchases 4 matching pajama sets: one for each of her children. She pays a total of \( \$ 68 \). How much does each pajama set cost at full price?

Let the full price of each pajama set be denoted as \( p \). During the sale, the price of each pajama set is reduced by \( \$ 6 \), so the sale price is: \[ p - 6 \] Mrs. Rodriguez buys 4 pajama sets at the sale price, and she pays a total of \( \$ 68 \). Therefore, we can set up the following equation: \[ 4(p - 6) = 68 \] Now, we will solve for \( p \). First, distribute the 4 on the left side: \[ 4p - 24 = 68 \] Next, add 24 to both sides to isolate the term with \( p \): \[ 4p = 68 + 24 \] \[ 4p = 92 \] Now, divide both sides by 4 to solve for \( p \): \[ p = \frac{92}{4} \] \[ p = 23 \] Thus, the full price of each pajama set is \[ \boxed{23} \text{ dollars.} \]