The school canteen offers 4 different viands, 1plain rice, 2 types of dessert and 3 types of drinks. If a student wishes to eat, in how many can he/she choose?

To solve this problem, we need to calculate the total number of possible meal combinations the student can choose from. Let's break it down:

- **Viands:** There are 4 different viands.
- **Rice:** There is 1 type of plain rice.
- **Desserts:** There are 2 types of desserts.
- **Drinks:** There are 3 types of drinks.

Now, assuming the student selects exactly one of each item (one viand, one rice, one dessert, and one drink), the total number of possible combinations is calculated by multiplying the number of choices for each category:

\[
\text{Total choices} = (\text{Number of viands}) \times (\text{Number of rice}) \times (\text{Number of desserts}) \times (\text{Number of drinks})
\]

\[
\text{Total choices} = 4 \times 1 \times 2 \times 3 = 24
\]

Thus, the student can choose from **24 different meal combinations**.

Would you like more details or have any questions?

Here are 5 related questions to explore:

1. What if there were 2 types of rice instead of 1? How would that change the total combinations?
2. What if the student is allowed to skip dessert? How many combinations would be possible then?
3. How many combinations would be available if the student could choose up to two desserts?
4. How does the number of drink choices affect the total meal combinations?
5. How many meal combinations would be possible if there were an additional viand option?

**Tip:** When calculating total choices for multiple categories, always multiply the number of options in each category to get the total combinations.

The school canteen offers 4 different viands, 1 plain rice, 2 types of dessert and 3 types of drinks. If a student wishes to eat, in how many ways can he/she choose?

Discover how to calculate the number of possible meal combinations with 4 different viands, 1 plain rice, 2 desserts, and 3 drinks. Using the multiplication principle of counting, find out how a student can choose from 24 different meal options. Ideal for students in Grades 5-7.

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