LeAnn flipped her lucky coin 16 times and got 9 heads. LeAnn used these numbers to estimate the probability of getting a head with her lucky coin.

 

What is the estimated probability of LeAnn flipping a head with her lucky coin?  

To estimate the probability of getting a head with LeAnn's lucky coin, you can use the following formula:

\[
\text{Estimated Probability} = \frac{\text{Number of Heads}}{\text{Total Number of Flips}}
\]

Given:
- Number of heads = 9
- Total number of flips = 16

Now, substitute the values:

\[
\text{Estimated Probability} = \frac{9}{16} = 0.5625
\]

So, the estimated probability of LeAnn flipping a head with her lucky coin is **0.5625**.

Would you like more details or have any questions? Here are some related questions you might find interesting:

1. What is the probability of getting tails with the same coin?
2. How does this estimated probability compare to the theoretical probability of a fair coin?
3. If LeAnn flips the coin 32 times, how many heads would you expect her to get based on this estimate?
4. What is the difference between experimental and theoretical probability?
5. How does the Law of Large Numbers relate to this estimation?

**Tip:** The more trials you perform, the closer your experimental probability will get to the true probability.

LeAnn flipped her lucky coin 16 times and got 9 heads. LeAnn used these numbers to estimate the probability of getting a head with her lucky coin. What is the estimated probability of LeAnn flipping a head with her lucky coin?

Discover how to estimate the probability of flipping heads with a lucky coin. LeAnn flipped her coin 16 times, getting 9 heads. This problem demonstrates key probability concepts, using the formula Estimated Probability = 9/16 = 0.5625. Suitable for Grades 6-8.

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