I am trying to decide what kind of stove I want to buy to replace the dinosaur of a stove I have that is dying a slow, excruciating (to me) death. The options I am considering are gas, electric, or dual fuel; chrome or black, two fan convection, one fan convection, or no convection; and a double oven or a single oven. How many different ways are there to put together all these options?

To determine how many different combinations you can create based on the options you're considering, we can multiply the number of choices you have for each feature.

Here are the different options:

1. **Type of stove**: You have 3 options (gas, electric, dual fuel).
2. **Color**: You have 2 options (chrome, black).
3. **Convection**: You have 3 options (two fan convection, one fan convection, no convection).
4. **Oven type**: You have 2 options (double oven, single oven).

Now, let's multiply the number of options for each category:

\[
\text{Total combinations} = 3 \times 2 \times 3 \times 2 = 36
\]

So, there are **36 different ways** to put together all these options.

Would you like more details or have any questions?

Here are 5 related questions you might consider:
1. What are the pros and cons of gas versus electric stoves?
2. How does convection affect cooking, and is it worth having one or two fans?
3. What are the benefits of having a double oven compared to a single oven?
4. How does the choice of color impact the overall kitchen aesthetic and maintenance?
5. What is the energy efficiency of dual fuel stoves compared to gas or electric?

**Tip:** Consider how often you bake or cook multiple dishes at once to decide if a double oven would be more convenient for your needs.

Determine how many different ways you can put together stove options based on type, color, convection features, and oven type. This problem involves combinatorics and the multiplication principle, making it suitable for students in Grades 5-8.

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