You have three shirts and four pairs of pants.  How many outfits consisting of one shirt and one pair of pants can you make?
For each shirt that you choose, you can choose one of four pairs of pants. Thus, because you can choose one of three shirts, there are $3 \cdot 4 = \boxed{12}$ possible outfits.
12
Level 1
Prealgebra
Problem: You have three shirts and four pairs of pants.  How many outfits consisting of one shirt and one pair of pants can you make?
Solution:<|START_OF_LATENT|><|PRIOR_PREFIX|>To determine the total number of outfits, we need to understand the concept of combinations. Each outfit consists of one shirt and one pair of pants. 

We have three shirts, which we can denote as S1, S2, and S3. We also have four pairs of pants, which we can denote as P1, P2, P3, and P4. 

For each shirt, we can pair it with any of the four pairs of pants. This means:

- For S1, the possible outfits are: (S1, P1), (S1, P2), (S1, P3), (S1, P4).
- For S2, the possible outfits are: (S2, P1), (S2, P2), (S2, P3), (S2, P4).
- For S3, the possible outfits are: (S3, P1), (S3, P2), (S3, P3), (S3, P4).

Now, we can count the total number of combinations. Each shirt can be combined with four pairs of pants, leading to the following calculation:

Number of outfits = (Number of shirts) × (Number of pants) = 3 × 4.

Calculating this gives us:

3 × 4 = 12.

Thus, the total number of unique outfits that can be created is 12.<|END_OF_LATENT|> The final answer is $12$.