To determine the probability that the next chew Damian removes will be a lemon chew, we use the formula for probability:

$P(\text{lemon chew}) = \frac{\text{number of times lemon chew was selected}}{\text{total number of trials}}$

Given:

• Lemon chews selected = 24
• Total trials = 68

$P(\text{lemon chew}) = \frac{24}{68}$

Now, we calculate the decimal value:

$\frac{24}{68} \approx 0.3529$

Rounding to the nearest hundredth:

$0.35$

Final Answer:

0.35

Would you like a breakdown of rounding rules or further clarification?

Here are 5 related questions to explore:

1. What is the probability of selecting a pineapple chew?
2. What is the probability of selecting a watermelon chew?
3. What is the probability of NOT selecting a lemon chew?
4. If Damian performs 100 more trials, how many times would we expect a lemon chew to be selected?
5. How would the probabilities change if Damian changed the number of chews in the bag?

Tip: The more trials conducted, the more accurate the experimental probability becomes.