To find the number of ways to choose 8 toppings from 15 available options, you can use the combination formula, which is given by ( \binom{n}{r} = \frac{n!}{r!(n-r)!} ). In this case, ( n = 15 ) and ( r = 8 ). Therefore, the calculation is ( \binom{15}{8} = \frac{15!}{8! \cdot 7!} = 6435 ). Thus, there are 6,435 ways to make an 8-topping Pizza from 15 toppings.
220
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.
14 x 13 = 182
To find the number of different 3-topping pizzas that can be made from 21 toppings, we first calculate the combinations of toppings. The number of ways to choose 3 toppings from 21 is given by the combination formula (C(n, k) = \frac{n!}{k!(n-k)!}). Thus, (C(21, 3) = \frac{21!}{3!(21-3)!} = 1330). Since there are 3 different crusts, the total number of 3-topping pizzas is (1330 \times 3 = 3990).
16 i think
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.
5
220
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.
4
14 x 13 = 182
36
2*2*2*2 = 16, counting one with no toppings.
Mushrooms serve multiple functions as pizza toppings, primarily adding a rich, earthy flavor and a satisfying texture that complements other ingredients. They also contribute moisture, which enhances the overall mouthfeel of the pizza. Additionally, mushrooms are a versatile topping that pairs well with various cheeses, meats, and vegetables, making them a popular choice for many different types of pizzas. Their nutritional benefits, including vitamins and minerals, further boost their appeal as a topping option.
it is i love hunter elam
47
To find the number of different 3-topping pizzas that can be made from 21 toppings, we first calculate the combinations of toppings. The number of ways to choose 3 toppings from 21 is given by the combination formula (C(n, k) = \frac{n!}{k!(n-k)!}). Thus, (C(21, 3) = \frac{21!}{3!(21-3)!} = 1330). Since there are 3 different crusts, the total number of 3-topping pizzas is (1330 \times 3 = 3990).