A restaurant offers 3 appetizers, 5 main courses, and 2 desserts. How many different meal combinations are possible if you choose one item from each category?

To determine how many different meal combinations are possible, you simply multiply the number of choices available in each category. Here’s the breakdown:

- Number of appetizers: \(3\)
- Number of main courses: \(5\)
- Number of desserts: \(2\)

The total number of meal combinations is the product of these choices:

\[
3 \times 5 \times 2 = 30
\]

Therefore, there are **30 different meal combinations** possible.

Would you like more details or have any questions?

Here are 5 related questions to consider:

1. What if the restaurant adds 1 more appetizer? How many combinations will there be then?
2. How many combinations are possible if you can skip the dessert?
3. How would the number of combinations change if you could pick 2 appetizers?
4. What happens to the total if one of the main courses is unavailable for a day?
5. Can you calculate the number of combinations if you can choose 2 desserts instead of 1?

**Tip:** Always use multiplication to find combinations when selecting one item from multiple independent categories.

A restaurant offers 3 appetizers, 5 main courses, and 2 desserts. How many different meal combinations are possible if you choose one item from each category?

Discover how to calculate the number of possible meal combinations at a restaurant offering 3 appetizers, 5 main courses, and 2 desserts. This problem uses combinatorics and the multiplication principle to determine the total number of combinations. Perfect for students in Grades 5-7.

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