My understanding is that the correct answer is 2,147,483,648 different combinations, but I don't know how to reach this answer. Can someone explain it to me?
If you have 7 different toppings, you can create various combinations by choosing any number of them (from 0 to 7). The number of combinations can be calculated using the formula for combinations, which is (2^n) where (n) is the number of items. Therefore, with 7 toppings, you can make (2^7 = 128) combinations, including the option of having no toppings at all.
32 combinations. 4 of these will have no toppings, or all three toppings, 12 will have one topping and another 12 will have 2 toppings.
18
10
7*3*4 = 84 combinations.
well, you can to topping 1&2, topping 2&3, topping 1&3, topping 1, 2 and 3, and you can also do all three toppings. so that's seven different types for one size pizza, and you can have all combinations in four sizes. that makes a total of 28 different pizza combinations.
There are 2*2*5 = 20 combinations.
Well, honey, if you've got 5 toppings to choose from, you can make a total of 31 different combinations on your pizza. It's simple math - you take 2 to the power of 5 (2^5), which equals 32, then subtract 1 because you can't have a pizza with no toppings (unless you're a monster). So, go wild and mix and match those toppings to create your perfect pizza masterpiece!
16 1 combination of all 4 4 combinations of 3 6 combinations of 2 4 combinations of 1 1 combination of 0
it is i love hunter elam
16 i think
If you have a selection of bagels and a separate selection of toppings, the total number of different choices can be calculated by multiplying the number of bagel options by the number of topping options. For example, if there are 5 types of bagels and 4 types of toppings, you would have 5 x 4 = 20 different combinations. Thus, the total number of different choices of bagel and one topping would depend on the specific counts of bagels and toppings available.