Was the outcome of 5 women and 3 men was believable using 2 specific results from the data provided? • How does the mean number of female pilots from the data support the conclusion. • How does the percent of outcome with 5 or more females in your simulation support the conclusion. Percent of 5 or more females in the data = 0.075
Was the outcome of 5 women and 3 men was believable using 2 specific results from the data provided?
• How does the
• How does the percent of outcome with 5 or more females in your simulation support the conclusion.
Percent of 5 or more females in the data = 0.075
 alt="Shape: Skewed Left, Skewed Right, Approximately Symmetric, Uniform, Bimodal
11
Skewed Left
• Center: Use your calculator or website to find the Mean number of females selected to describe the center
3.3
Spread: Use your calculator or a website to find the Standard Deviation for the number of females selected to describe the center
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
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Here in this question, it is given that an airline has just finished training 25 pilots - 15 males and 10 female - to become captains. Only eight captain positions are available. Now 8 pilots are randomly selected where 5 are female and 3 are male.
Now here we are using a left skewed distribution for number of female pilots to check if the number of female pilots selected is random are not.
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