Fill in the table below to represent the following likelihood;
½ chance of blue
25% chance of green
0.25 chance of red
















Here’s the table filled in with the information about the likelihoods of each color:

| **Color** | **Likelihood (Fraction)** | **Likelihood (Percentage)** | **Likelihood (Decimal)** |
|-----------|----------------------------|-----------------------------|---------------------------|
| Blue      | ½                          | 50%                         | 0.50                      |
| Green     | ¼                          | 25%                         | 0.25                      |
| Red       | ¼                          | 25%                         | 0.25                      |

Would you like further clarification or details on how these values were determined?

Here are five follow-up questions to expand on this topic:
1. How do you convert fractions to percentages?
2. What is the sum of all the probabilities in this table?
3. If you rolled a die, what would the chance of getting each color be?
4. How can you express probabilities in different forms (e.g., fraction, decimal)?
5. How would these probabilities change if another color with a 10% chance was added?

**Tip**: The total probability of all possible outcomes in any given scenario must always add up to 1 (or 100%).

Fill in the table below to represent the following likelihood: ½ chance of blue, 25% chance of green, 0.25 chance of red.

This page provides a detailed explanation on how to fill in a table of probabilities for colors with specific likelihoods. Understand how to express probabilities in fractions, percentages, and decimals, and how the law of total probability applies to this problem. Suitable for Grades 6-8 students.

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