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Make a problem like this but its about ice cream sales

Let's create a similar problem but focused on **ice cream sales** instead of the production of bolts.

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**ICE CREAM SALES**

An ice cream shop sells varying amounts of ice cream each day depending on the time of year. It is shown that daily sales follow a normal distribution with a mean of 15 ice cream cones sold and a standard deviation of 2 cones.

| Number of Days (X) | P(X) | 1 - P(X) |
|--------------------|------|----------|
| 1                  | 0.3  | 0.7      |
| 2                  | 0.4  | 0.6      |
| 3                  | 0.25 | 0.75     |

**Find:** The probability that the shop will sell **at least 2 ice cream cones** in a day.

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Would you like further details on how this problem could be solved or any other questions about it?

Here are some relative questions to think about:

1. How would the probabilities change if the mean sales were higher during the summer months?
2. What is the total probability of selling between 1 and 2 cones over 2 days?
3. How can we use the normal distribution to model different sales scenarios over a week?
4. How would the standard deviation affect the results if it increased to 3 cones per day?
5. What would happen if the sales data followed a uniform distribution instead of a normal distribution?

**Tip:** When analyzing probabilities from data, using the normal distribution assumes that values near the mean are more frequent. It is useful when large amounts of data are available to estimate typical outcomes.

Make a problem like this but it's about ice cream sales.

Explore a probability problem involving ice cream sales using normal distribution. This example includes calculating the likelihood of daily sales with given mean and standard deviation, and interpreting probabilities in various contexts. Perfect for students in Grades 10-12.

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