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The question asks for the correct ratio between the number of children and the number of keychains. 

- There are 6 children.
- Each child has 2 keychains.

Therefore, the total number of keychains is \( 6 \times 2 = 12 \).

The correct ratio is between the number of children (6) and the number of keychains (12). This means the ratio is:

\[
6 : 12
\]

The correct answer is **6 : 12** (third option).

Would you like more details or have any further questions?

Here are five related questions to consider:
1. How can you simplify the ratio 6:12?
2. What is a ratio, and how is it used in daily life?
3. How do you express a ratio in different forms (e.g., fraction, percentage)?
4. Can ratios be compared directly, or do they need to be simplified first?
5. How can ratios help in solving proportion problems?

**Tip:** When simplifying ratios, divide both terms by their greatest common factor (GCF).

There are six children playing on a playground. Each child has two keychains. What is the correct ratio between the number of children and the number of keychains?

This problem asks students to calculate the ratio of children to keychains when there are 6 children and each has 2 keychains. Key concepts include multiplication and ratio representation, making it ideal for Grades 4-6.

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