In a survey 500 people like apple and onion find people who like apple only 

To solve this problem, we need to clarify a few things. 

Let's assume the following:
1. The total number of people surveyed is \( T \).
2. The number of people who like **only apples** is \( A_{only} \).
3. The number of people who like **only onions** is \( O_{only} \).
4. The number of people who like **both apples and onions** is \( A \cap O \).

If the survey only says that 500 people like both apples and onions combined, but doesn't distinguish between those who like **only apples**, **only onions**, or **both**, we'll need more information to find out how many like apples only.

If the question instead meant that **500 people like apples in total** (including those who like both apples and onions), and we had some information about how many people like onions and both, we could calculate the answer. Here's how you would typically go about it using the principle of inclusion and exclusion.

Could you provide more details, like how many people like onions or both apples and onions? That will help narrow down the answer.

### Related questions:
1. How many people like only onions?
2. How many people like both apples and onions?
3. What is the total number of people surveyed?
4. Is the 500 referring to people who like only apples or both apples and onions?
5. How many people like onions in total?

**Tip:** In problems involving sets and overlapping categories, Venn diagrams can help visualize

In a survey 500 people like apple and onion find people who like apple only

Solve a survey problem where 500 people like apples and onions combined. Learn how to find the number of people who like only apples using set theory and the inclusion-exclusion principle. Suitable for students in Grades 6-8.

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