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Mathematics, 22.02.2021 23:20 cecy1127

It can be expensive to go to the movie theater. The scatter plot shown here gives the average cost in U. S. dollars of a movie ticket in the U. S. for each year from 1980 to 2013. Using this data, how much do you think a movie ticket will cost in the years 2020 and 2030? Download the worksheet and complete. Submit it to your teacher for a grade. 1. How has the cost of a movie ticket changed over the last 30 years? What has been the general trend? How can you tell this from the graph? (2 points) 2. What years did the cost of movie ticket decrease compared to the year before? How can you tell from the graph when the price is decreasing? (2 points) Student Name: Predicting Movie Ticket Costs Activity 3. There was a time where the cost of a movie ticket stayed relatively the same over several years. For what years did the cost stay relatively the same? How can you tell this from the graph? (2 points) 4. The graph could be divided up into three different periods of relatively consistent ticket price change: The years 1980 – 1988, 1989 – 1993 and 1994 – 2011. Can you find a typical rate of change in the price of a ticket for each of these time periods? In other words, on average, by how much did the price of a ticket increase by each year during each of these time periods? (2 points) 5. Predict the cost of a ticket in 2012 – 2015. Plot your predictions and give your actual predictions for each year below. How did you determine how much a ticket would cost each year? (2 points) 6. What might have been the cost of a ticket during the years 1975 – 1979? Plot your estimates on the grid and give your actual predictions for each year below. How did you determine how much a ticket would cost each year? (2 points) Student Name: Predicting Movie Ticket Costs Activity 7. Find a line of best fit to represent the data. Let y = ticket price and x = the number of years since 1980 (1980 is year zero, 1981 is year one). Approximate a line to represent the data, a slope, a yintercept and equation that models your line of best fit. (2 points)

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