TOTAL number of items will sell in 10 weeks

To calculate the total number of items sold over the 10-week term, we need to multiply the average weekly sales by the number of weeks (10) for each item.

Given average weekly sales:
- Mugs: 56
- Towels: 35
- Umbrellas: 19

### Calculation

1. **Total mugs sold in 10 weeks:**
\[ \text{Total mugs} = 56 \, \text{mugs/week} \times 10 \, \text{weeks} = 560 \, \text{mugs} \]

2. **Total towels sold in 10 weeks:**
\[ \text{Total towels} = 35 \, \text{towels/week} \times 10 \, \text{weeks} = 350 \, \text{towels} \]

3. **Total umbrellas sold in 10 weeks:**
\[ \text{Total umbrellas} = 19 \, \text{umbrellas/week} \times 10 \, \text{weeks} = 190 \, \text{umbrellas} \]

### Total number of items sold

To find the total number of all items sold:
\[ \text{Total items} = 560 \, \text{mugs} + 350 \, \text{towels} + 190 \, \text{umbrellas} = 1100 \, \text{items} \]

So, the total number of items sold in 10 weeks is **1100 items**.

Would you like any further details or explanations on this solution?

Here are some additional questions for further practice:

1. Calculate the total revenue for Peter if he sells all items over the 10-week term.
2. Determine the total cost for Peter to purchase the required packs for the 10-week term.
3. Calculate Peter's profit for the entire 10-week term.
4. Determine the break-even point in weeks for Peter's investment based on the 10-week term sales.
5. If the sales increase by 10% each week, what will be the average sales in week 10?
6. Calculate the profit margin for each type of item over the 10-week term.
7. Determine the average weekly profit for Peter over the 10-week term.
8. Calculate the total cost to Peter per week and compare it to the total weekly revenue. 

**Tip:** When dealing with long-term sales projections, always consider factors like seasonality, potential sales growth, and inventory costs to make more accurate predictions.

Learn how to calculate the total number of items sold over 10 weeks, including mugs, towels, and umbrellas. This problem involves basic arithmetic and multiplication. Suitable for Grades 4-6.

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