Question
Pizza is offering a student sale on its world-famous pizza! For the same price of $12.99, you can choose either option A or option B (see below). 2 Medium Pizzas (12" diameter). Each medium pizza has 6 slices. 1 Large Pizza (18" diameter). Each large pizza has 12 slices. Which pizza offer is the best deal?
Answers
GPT-4o mini
To determine which pizza offer is the best deal, we need to calculate the total number of slices for each option.
**Option A: 2 Medium Pizzas**
- Each medium pizza has 6 slices.
- Total slices from 2 medium pizzas: \(2 \times 6 = 12\) slices.
**Option B: 1 Large Pizza**
- The large pizza has 12 slices.
- Total slices from 1 large pizza: \(12\) slices.
Now we can compare the slices from each option:
- **Option A (2 Medium Pizzas)**: 12 slices
- **Option B (1 Large Pizza)**: 12 slices
Both options provide the same number of slices (12 slices) for the same price ($12.99). Therefore, in terms of slices and price, both options are equal.
If you want a larger size, the large pizza may be more appealing, while the two medium pizzas provide the option for variety if you like different toppings. But financially and in terms of quantity, both offers are equally good.
**Option A: 2 Medium Pizzas**
- Each medium pizza has 6 slices.
- Total slices from 2 medium pizzas: \(2 \times 6 = 12\) slices.
**Option B: 1 Large Pizza**
- The large pizza has 12 slices.
- Total slices from 1 large pizza: \(12\) slices.
Now we can compare the slices from each option:
- **Option A (2 Medium Pizzas)**: 12 slices
- **Option B (1 Large Pizza)**: 12 slices
Both options provide the same number of slices (12 slices) for the same price ($12.99). Therefore, in terms of slices and price, both options are equal.
If you want a larger size, the large pizza may be more appealing, while the two medium pizzas provide the option for variety if you like different toppings. But financially and in terms of quantity, both offers are equally good.