Assuming each of the shirts is distinguishable from the others and similarly with the pants and a "combination" consists of one shirt and one pair of pants, the answer is 4*10 = 40 combinations.
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Melissa can create different outfits by pairing each shirt with each pair of pants. Since she has 2 shirts and 4 pairs of pants, the total number of outfits can be calculated by multiplying the number of shirts by the number of pants: (2 \times 4 = 8). Therefore, Melissa can make 8 different outfits.
There are many different combinations. One example is two and 31.
18 and 9
To find the total number of different combinations of shirts and pants, you multiply the number of shirts by the number of pants. With 8 shirts and 6 pants, the calculation is 8 x 6, resulting in 48 different combinations.
12
Assuming the shirts and pants are all different and that an "outfit" consists of one shirt and one pair of pants and that Jimmy is using these shirts and pants to make his outfits, there are 42 possible combinations.
There are six possible combinations.
6
To find the total number of combinations, you can multiply the number of options for each item of clothing. With 4 shirts, 4 pairs of pants, and 4 hats, the total combinations would be (4 \times 4 \times 4 = 64). Thus, you can create 64 different outfits using these items.
To determine the total number of outfit combinations, multiply the number of choices for each clothing item. You have 2 pairs of shoes, 2 shirts, and 3 pants. Therefore, the total combinations are calculated as (2 \text{ (shoes)} \times 2 \text{ (shirts)} \times 3 \text{ (pants)} = 12) different outfit choices.
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You multiply all the numbers together. 6•3•4
Answer: 192 days. There are 48 different combinations of ties and shirts (8 different ties for each of the 6 pairs of pants), and then four different shirts for each of these combinations. In numerical form: 8 x 6 x 4 = 192
11*3*3 = 99 combinations.
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