To determine the number of different outfits Amy can make with 3 blouses and 3 pairs of pants, we use the fundamental counting principle. Since she has 3 choices of blouses and 3 choices of pants, the total number of outfits is 3 (blouses) x 3 (pants) = 9 different outfits. Amy can create 9 unique combinations by mixing and matching the blouses and pants.
9 outfits
How many different outfits are possible from six shirts, four pairs of pants, and five pairs of socks?
H
45 outfits
5*8*3 = 120 outfits.
9 outfits
How many different outfits are possible from six shirts, four pairs of pants, and five pairs of socks?
To calculate the total number of different outfits Don can wear, multiply the number of shoes, pants, and shirts. He has 4 pairs of shoes, 7 pairs of pants, and 7 shirts. Therefore, the total number of outfits is 4 x 7 x 7 = 196 different outfits.
H
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.
24
nine (Three pants per blouse; 3 x 3 = 9.)
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.
8
45 outfits
All you have to do is multiply them together: 5 shirts x 6 pants x 2 shoes = 60 different outfits.
To calculate the total number of outfits possible with 3 shirts and 3 pairs of pants, you can use the fundamental counting principle. This principle states that you multiply the number of choices for each category together to find the total number of outcomes. In this case, there are 3 choices for shirts and 3 choices for pants, so the total number of outfits possible is 3 shirts x 3 pants = 9 outfits.