To calculate the probability that the next chew Liam removes will be a cherry chew, we can use the relative frequency of cherry chews based on the results from the experiment.

The probability is given by:

$\text{Probability of cherry chew} = \frac{\text{Number of cherry chews selected}}{\text{Total number of experiments performed}}$

From the problem:

• Number of cherry chews selected = 2
• Total number of experiments = 62

Now, calculate the probability:

$\text{Probability of cherry chew} = \frac{2}{62} \approx 0.03226$

Rounding this to the nearest hundredth:

$\text{Probability of cherry chew} \approx 0.03$

So, the probability that the next chew will be a cherry chew is 0.03 (to the nearest hundredth).

Would you like any further clarification? Here are some related questions to explore:

1. How can we calculate the probability for pineapple chews?
2. How do we determine the probability for lime chews in this experiment?
3. What would the probability of selecting a pineapple chew be if the experiment was repeated 100 times?
4. How would you express this probability as a percentage?
5. What is the concept of "relative frequency" in probability?

Tip: The more times you repeat an experiment, the more accurate the probability estimate will be!