QUESTION IMAGE
Question
listed below are annual data for various years. the data are the numbers of cars sold (thousands) and the numbers of points scored in the super bowl. construct a scatterplot, find the value of the linear correlation coefficient r, and find the p - value using α = 0.05. is there sufficient evidence to conclude that there is a linear correlation between those two variables? would it be reasonable to expect a correlation?
| car sales | 8173 | 8214 | 8515 | 8995 | 8635 | 8535 | 8273 | 8145 |
| super bowl points | 60 | 70 | 44 | 76 | 43 | 55 | 54 | 53 |
c. $h_0: \
ho = 0$; $h_1: \
ho \
eq 0$ d. $h_0: \
ho = 0$; $h_1: \
ho > 0$
construct a scatterplot. choose the correct graph below.
a. b. c. d. (with scatterplot graphs for each option)
Step1: Analyze Data Ranges
Car sales range from ~8145 to 8995 (thousands), Super Bowl points from 43 to 76. Check scatterplot axes: x (car sales) 8000 - 9000, y (points) 0 - 100.
Step2: Match Data Points
Plot each (car sales, points): (8173,60), (8214,70), (8515,44), (8995,76), (8635,43), (8535,55), (8273,54), (8145,53). Check which graph has these points. Option C's points align with the data (e.g., 8995,76 is a high x, high y; 8635,43 is mid x, low y, etc.).
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C (the scatterplot labeled C)