A group pre-orders 12 tickets for a sightseeing tour, even though they don't have the money to pay for them yet. Each ticket costs 32 , so the debt for one ticket is -32 . The tour company adds a 20 fee for the entire order. Including the fee, which number represents the total debt?

Let's break down the total debt calculation step by step.

1. **Cost of each ticket**: The cost of one ticket is $ -32 $ (a negative value because it's a debt).
2. **Number of tickets**: The group pre-orders 12 tickets.
   - The total cost for 12 tickets is: 
   \[
   12 \times (-32) = -384
   \]
3. **Additional fee**: There is a fee of $ 20 $ added for the entire order. This fee increases the debt, so it also contributes negatively to the total.
   - Therefore, the total debt becomes:
   \[
   -384 - 20 = -404
   \]

Thus, the number that represents the total debt is **-404**.

Would you like more details or have any questions?

Here are 5 related questions:
1. How would the total change if they ordered more or fewer tickets?
2. What happens if the tour company removes the fee?
3. How could the debt be split among the group members equally?
4. What if the group pays for half of the tickets upfront? What would the remaining debt be?
5. How would adding a discount of 10% on the total ticket cost affect the debt?

**Tip**: Always account for any fixed fees when calculating total costs; they can make a significant difference.

A group pre-orders 12 tickets for a sightseeing tour, even though they don't have the money to pay for them yet. Each ticket costs 32, so the debt for one ticket is -32. The tour company adds a 20 fee for the entire order. Including the fee, which number represents the total debt?

This problem explains how to calculate the total debt for pre-ordering 12 tickets for a sightseeing tour, with each ticket costing $32 and an additional fee of $20 for the entire order. Learn step-by-step how to calculate the total debt of -404, suitable for students in Grades 6-8.

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