Alonzo must choose a shirt and a pair of pants for today's outfit. He has 3 shirts and 2 pairs of pants to choose from. How many different outfits can he make?

To determine the number of different outfits Alonzo can create, we can use the **fundamental principle of counting**, which states that if there are multiple independent choices to be made, the total number of possible outcomes is the product of the number of options for each choice. In this case: 1. **Shirt Choices:** Alonzo has **3** different shirts. 2. **Pants Choices:** Alonzo has **2** different pairs of pants. Since choosing a shirt and a pair of pants are independent decisions, the total number of possible outfits is: \[ \text{Total Outfits} = \text{Number of Shirts} \times \text{Number of Pants} = 3 \times 2 = 6 \] **Therefore, Alonzo can make 6 different outfits.** ### Breakdown of Possible Outfits: Assuming the shirts are labeled **S1, S2, S3** and the pants are labeled **P1, P2**, the possible combinations are: 1. **S1 + P1** 2. **S1 + P2** 3. **S2 + P1** 4. **S2 + P2** 5. **S3 + P1** 6. **S3 + P2** Each combination represents a unique outfit.