twenty-eight (28)
200 different combinations. :)
18
6 different combinations can be made with 3 items
56 combinations. :)
Three combinations: 23, 24 and 34
34
56 combinations ======================== Another contributor speculated: If the scoops are stacked on a cone and it makes a difference which one is on top, then there are 90 possibilities. If they're in a dish, or on a cone but you don;t care which one is on top, then 45 possibilities.
200 different combinations. :)
18
Baskin-Robbins offers 31 flavors of ice cream, and with the ability to create various combinations of scoops in cones, cups, and sundaes, the number of possible combinations is vast. If you consider just two scoops in a cup, the combinations can be calculated using the formula for combinations with repetition. This results in a significant number of unique combinations, far exceeding simple calculations, especially when factoring in additional toppings and mix-ins. Overall, the possibilities are virtually limitless!
7*3*4 = 84 combinations.
If you have six different milkshake flavors, the number of combinations you can make depends on whether you can use one flavor, multiple flavors together, and if the order of flavors matters. Assuming you can choose any combination of flavors (including using none or all), the total number of combinations is (2^6 - 1 = 63), where (2^6) represents all possible subsets of the flavors, and we subtract 1 to exclude the empty set (no milkshake). Therefore, you can create 63 different combinations of milkshakes.
Assuming there can be at most one scoop of each flavour, there are two possible answers: A: The order of the scoops does matter. B: The order of the scoops does not matter. A: 10*9*8 = 720 combination B: 10*9*8/(3*2*1) = 120 combination
To calculate the total number of possible orders for two scoops of different flavors in an ice cream shop with 19 flavors and three serving options (sugar cone, waffle cone, or cup), we first determine the combinations of flavors. The number of ways to choose 2 different flavors from 19 is calculated using the combination formula ( \binom{n}{r} ), which gives us ( \binom{19}{2} = 171 ). Since there are 3 serving options, we multiply the number of flavor combinations by the serving options: ( 171 \times 3 = 513 ). Thus, there are 513 possible orders.
you can make 27 triple dip cone combinations from three flavours 3 flavors for the first dip x 3 flavors for second x 3 flavors for third dip = 27 combinations
2^35-1=34359738367 (over 34 billion - if you made one a second, it would take about 1090 years to do them all!) This is assuming you only make flavor combinations with equal portions of each used flavor, and that you can use up to all 35 flavors, and not counting "no flavor" as an option. If you allow for varying portions, there is no practical limit to how many different flavors you could make, although many would be indistinguishable to humans.
221,184 Different Combinations :)