How many pizzas can you make with 4 toppings?
Table of Contents
- 1 How many pizzas can you make with 4 toppings?
- 2 How many different pizzas can be ordered if the restaurant offers 10 different toppings and there is no limit on the number of toppings on the pizza?
- 3 How many different pizza orders are possible?
- 4 How many choices of toppings are there?
- 5 How many different pizza topping combinations are there?
- 6 How many different topping pizzas can be made from two different types of crust six kinds of toppings and three sizes?
- 7 How many different ways could you have chosen 6 toppings?
- 8 Does the Order in which toppings are listed matter?
How many pizzas can you make with 4 toppings?
Choose 1 to be on the pizza, say Y, then there are only 4 toppings that can be paired with it. There are no other ways to use Y, so no more pizzas can include it….Extensions.
| Toppings Used | Possible Pizzas | No. of Pizzas |
|---|---|---|
| 2 | ||
| 3 | ||
| 4 | Subtract each of the toppings from the all toppings to get… | 5 |
| 5 | All toppings on, so… | 1 |
How many different pizzas can be ordered if the restaurant offers 10 different toppings and there is no limit on the number of toppings on the pizza?
\(2^{10} = 1024\) pizzas. Say yes or no to each topping.
How many ways can you choose 3 toppings for your pizza if there are 7 different options?
1 Expert Answer It should be pretty obvious that you have 3 choices for the crust and 3 choices for the cheese, so you have a total of 3*3 = 9 choices for these 2 parts of the pizza. The number of ways to choose 3 toppings from 7 options is given by 7C3, which is read “7 choose 3”.
How many ways can you choose 3 different pizza toppings from a list of 8?
Toppings : 8 choices for the first, 7 for the second and 6 for the third, a total of 8×7×6=336 , IF the order of toppings were important — which it isn’t. This number is called the number of permutations .
How many different pizza orders are possible?
Math Kid: Actually, there are 1,048,576 possibilities. Guy: Ten was just a ballpark figure. Old Guy: You got that right. Narrator: Little Caesar’s favorite five – not one, but two pizzas – choice of five toppings – $7.98 – pizza, pizza.
How many choices of toppings are there?
The number of ways you can order toppings is the number of subsets of a set with 6 elements. For each topping, you have two choices, include it or not include it. Therefore, there are 26 ways of ordering the toppings and three ways or ordering the crust, yielding 3⋅26=192 different types of pizza.
How many different ways can a pizza be made with 3 toppings?
By counting the table entries we see that there are 10 possibilities for a 3-topping pizza.
How many ways can 3 pizza toppings be chosen from 10 available toppings?
We must choose (in no particular order) 3 out of the 10 toppings. \(2^{10} = 1024\) pizzas. Say yes or no to each topping. \(P(10,5) = 30240\) ways.
How many different pizza topping combinations are there?
How many different topping pizzas can be made from two different types of crust six kinds of toppings and three sizes?
How many different combinations of pizza are there?
34 million possible
Conversation. There are 34 million possible pizza combinations & you order the same thing every time.
How many different toppings can be ordered from a pizza parlor?
Assume that the order in wh SOLUTION: A pizza parlor has a choice of 12 toppings for its pizzas. From these 12 toppings, how many different 6 -topping pizzas can be ordered?
How many different ways could you have chosen 6 toppings?
Similar to the reasoning above, we would have 6 choices for the first one we chose, 5 choices for the second., and 1 choice for the sixth. So the number of different ways we could have chosen any particular 6 toppings is 6*5*4*3*2*1 = 720.
Does the Order in which toppings are listed matter?
Assume that the order in which the toppings are listed does not matter. You can put this solution on YOUR website! Basic combinatorics principles — permutations and combinations. If order DID matter, you would have 12 choices for the first topping, then 11 for the second., and 7 for the sixth.