https://file.aiquickdraw.com/mathbot/file/1727289534904dkdj6wid.jpg

To determine how many different ways a pizza can be ordered, we need to multiply the number of choices available for each component of the pizza:

1. **Toppings:** There are 6 different types of toppings.
2. **Crusts:** There are 3 different crusts.
3. **Cheese:** There are 4 choices of cheese.

The total number of ways to order a pizza is given by:

\[
\text{Total Ways} = (\text{Number of Toppings}) \times (\text{Number of Crusts}) \times (\text{Number of Cheeses}) = 6 \times 3 \times 4
\]

Calculating this:

\[
6 \times 3 = 18
\]

\[
18 \times 4 = 72
\]

**Therefore, there are 72 different ways to order a pizza.**

Would you like a detailed breakdown or have any other questions?

### Related Questions:
1. If one more cheese option is added, how many total ways can the pizza be ordered?
2. What if only half of the toppings are available? How many ordering options would there be?
3. How does the number of combinations change if two toppings can be chosen instead of just one?
4. If there are additional 2 crust options, what would be the total number of pizza combinations?
5. How many combinations would exist if there were no cheese options?

### Tip:
To find the total combinations of multiple independent choices, multiply the number of options for each choice together!

At a pizza shop, there are 6 different types of toppings, 3 different crusts, and 4 choices of cheese. How many different ways can a pizza be ordered?

Learn how to determine the number of ways to order a pizza with 6 toppings, 3 crust options, and 4 cheese choices using basic combinatorics. A step-by-step solution explains how the multiplication principle is applied. Suitable for students in Grades 5-7.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation