You visit an ice cream shop on a hot summer day. The shop offers 15 ice cream flavors, 3 types of cones, and 8 toppings.

Assuming you want one ice cream flavor, one cone, and one topping, how many possible combinations can you create?

To find the total number of possible combinations, we multiply the number of choices for each category:

- **Ice cream flavors**: 15 choices
- **Cones**: 3 choices
- **Toppings**: 8 choices

So, the total number of combinations is:

\[
15 \times 3 \times 8 = 360
\]

Thus, you can create **360 possible combinations** of one ice cream flavor, one cone, and one topping.

Would you like more details or have any questions about this?

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Here are five related questions:
1. What if you wanted two scoops of different ice cream flavors instead of just one?
2. How would the number of combinations change if the shop added 2 more types of cones?
3. What if you decided to skip the topping? How many combinations would you have then?
4. What if the shop allowed up to 3 different toppings on a single cone? How would that affect the combinations?
5. How many combinations would be possible if you could choose any combination of 2 different toppings?

**Tip**: When calculating combinations, multiply the number of options for each independent choice!

You visit an ice cream shop on a hot summer day. The shop offers 15 ice cream flavors, 3 types of cones, and 8 toppings. Assuming you want one ice cream flavor, one cone, and one topping, how many possible combinations can you create?

Discover how to calculate the total number of possible ice cream combinations using 15 flavors, 3 cone types, and 8 toppings. This combinatorics problem uses the multiplication principle and is suitable for students in Grades 6-8.

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