https://file.aiquickdraw.com/mathbot/file/1727999754972efbboa5j.jpg

To calculate the experimental probability that Lester will miss his next free-throw attempt, we use the formula for experimental probability:

\[
P(\text{miss}) = \frac{\text{Number of missed shots}}{\text{Total number of shots}} 
\]

From the image, we know that Lester made 39 shots and missed 3 shots. Therefore, the total number of shots attempted is:

\[
39 + 3 = 42
\]

Now, we can calculate the probability:

\[
P(\text{miss}) = \frac{3}{42} = \frac{1}{14}
\]

Thus, the probability that Lester will miss his next free-throw attempt is:

\[
P(\text{miss}) = \frac{1}{14}
\]

Would you like further details or explanations?

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Here are some related questions for further exploration:

1. What is the probability that Lester will make his next free-throw attempt?
2. If Lester attempts 14 more shots, how many would you expect him to miss based on this probability?
3. How does experimental probability differ from theoretical probability?
4. If Lester missed 5 shots instead of 3, how would that change the probability?
5. How would you calculate the probability if you had data from 100 shots instead?

**Tip:** When simplifying fractions, always check if the numerator and denominator have a common divisor!

On his recent free-throw attempts, Lester made 39 shots and missed 3 shots. What is the experimental probability that Lester will miss his next free-throw attempt?

Calculate the experimental probability that Lester will miss his next free-throw attempt, given he made 39 shots and missed 3. This problem involves basic probability concepts suitable for middle school students.

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