https://file.aiquickdraw.com/mathbot/file/1724245519832jpofx9kl.jpg

To solve this problem, let's analyze the image step by step.

### Problem Breakdown:
- **Teams (Equipos):** There are 4 teams: "Genova", "Panteras", "Halcones", "Aguilas".
- **Colors (Colores):** There are 5 colors: "Gris", "Negro", "Blanco", "Morado", "Amarillo".
- **Sizes (Tallas):** There are 3 sizes: "Pequeña", "Mediana", "Grande".

### Task:
We need to determine how many different combinations of 1 team, 1 color, and 1 size can be made.

### Solution:
- **Number of Teams:** 4
- **Number of Colors:** 5
- **Number of Sizes:** 3

The total number of combinations is calculated by multiplying the number of options available for each category:
\[
\text{Total Combinations} = \text{Number of Teams} \times \text{Number of Colors} \times \text{Number of Sizes} 
\]
\[
\text{Total Combinations} = 4 \times 5 \times 3 = 60
\]

### Conclusion:
There are **60 different combinations** of 1 team, 1 color, and 1 size.

Would you like any further details or explanations? 

Here are some additional related questions for further practice:
1. What if there was one more color added? How many combinations would there be?
2. How would the total change if one of the teams were removed?
3. How many combinations are there if you can choose any two sizes instead of one?
4. If Julia wanted to choose a combination excluding "Halcones", how many options would she have?
5. What is the probability of randomly selecting a "Panteras" shirt of any color and size?

**Tip:** In problems involving combinations, always remember to multiply the number of choices available for each category.

Learn how to calculate the number of combinations of teams, colors, and sizes using the multiplication principle. This problem involves 4 teams, 5 colors, and 3 sizes, with a total of 60 different combinations.

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