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The problem in the image asks for the **experimental probability** of selecting a red jelly bean from a bag containing 5 green, 2 red, and 3 blue jelly beans.

### Total number of jelly beans:
- Green: 5
- Red: 2
- Blue: 3

The total number of jelly beans = \( 5 + 2 + 3 = 10 \).

### Probability of selecting a red jelly bean:
The experimental probability \( P \) is given by the formula:
\[
P(\text{red}) = \frac{\text{Number of red jelly beans}}{\text{Total number of jelly beans}} = \frac{2}{10}
\]

Simplifying the fraction:
\[
P(\text{red}) = \frac{1}{5}
\]

Thus, the experimental probability of selecting a red jelly bean is \( \frac{1}{5} \).

Would you like more details or have any other questions?

Here are five related questions to further your understanding:
1. How would the probability change if another red jelly bean was added?
2. What is the probability of selecting a green jelly bean?
3. If you remove all blue jelly beans, what is the new probability of selecting a red one?
4. How does experimental probability differ from theoretical probability?
5. What is the probability of not selecting a green jelly bean?

**Tip:** When simplifying fractions for probability, always check if both the numerator and denominator have a common factor.

Shannon has a bag of jelly beans: 5 Green, 2 Red, and 3 Blue. What is the experimental probability of her selecting a red jelly bean?

Learn how to calculate the experimental probability of selecting a red jelly bean from a bag containing 5 green, 2 red, and 3 blue jelly beans. Suitable for students in Grades 6-8, this example covers basic probability concepts and the process of simplifying fractions.

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