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A garage band gives concerts in music festivals and fairs throughout the summer. Their business has the following characteristics: The ticket price for their concerts
A garage band gives concerts in music festivals and fairs throughout the summer. Their business has the following characteristics:
The ticket price for their concerts is $20.
The attendance at their concerts follows a Normally distribution with a mean of 3700 and a standard deviation of 400.
Each customer attending a concert spends a random amount of money on concessions which follows a Discrete Uniform distribution between $15 and $30.
The band receives 40% of the ticket and concession revenue and incurs a fixed cost which follows a discrete probability distribution as given below:
The picture includes a spreadsheet model template to derive the band's profit per concert. The template is missing some parameters and calculations (highlighted with yellow background).
First, fill in the spreadsheet model with the correct Excel formulas to complete the template.
Then, run a Monte Carlo simulation study with 5000 trials using a data table. Notice that the Excel file also have a data table template.
Answer the following questions based on the results of the simulation study.
a) Calculate the mean profit per concert in the simulation study. Which of the values given below in the drop-down menu is the closest to the mean you calculated?
b) Find the level of the profit per show that will be exceeded with a probability of 0.27. Which of the values given below in the drop-down menu is the closest to the profit level you found?
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