Final answer:
Kirk's snack mix contains 92 ounces of raisins. This was found by setting up equations based on the given relations between the amount of nuts, pretzels, chocolate chips, and raisins, which ultimately resulted in 92 ounces for raisins.
Step-by-step explanation:
To determine the number of ounces of raisins in Kirk's snack mix, we need to set up equations based on the information given. Let's denote the number of ounces of nuts as n. According to the question, we then have these relationships:
- Pretzels = 2n (Twice as many ounces of pretzels as nuts)
- Raisins = 2 (2n) = 4n (Twice as many ounces of raisins as pretzels)
- Chocolate chips = 4n (Same number of ounces of chocolate chips and raisins)
Adding up all the components, we get:
n + 2n + 4n + 4n = 253 ounces
This simplifies to:
11n = 253 ounces
Now, let's solve for n:
n = 253 / 11
n = 23 ounces
Since there are 4 times the ounces of raisins as nuts, we calculate the amount of raisins as follows:
Raisins = 4n = 4 * 23
Raisins = 92 ounces
Therefore, the snack mix contains 92 ounces of raisins.