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Introduction The value of a sports franchise is directly related to the amount of revenue that a franchise can generate. The data int the table
Introduction | ||||||||||
The value of a sports franchise is directly related to the amount of revenue that a franchise can generate. | ||||||||||
The data int the table represent the value (in million of dollars) and the annual revenue (in million of dollars) | ||||||||||
for 28 baseball franchise. | ||||||||||
x | y | |||||||||
Team | Value | Revenue | ||||||||
Anaheim | 368 | 157 | ||||||||
Baltimore | 359 | 156 | ||||||||
Boston | 617 | 206 | ||||||||
Chicago White Sox | 315 | 157 | ||||||||
Cleveland | 352 | 150 | ||||||||
Detroit | 292 | 146 | ||||||||
Kansas City | 250 | 125 | ||||||||
Minnesota | 216 | 114 | ||||||||
Oakland | 234 | 134 | ||||||||
Seattle | 410 | 160 | ||||||||
Tampa Bay | 209 | 116 | ||||||||
Texas | 353 | 153 | ||||||||
Toronto | 286 | 136 | ||||||||
Arizona | 340 | 167 | ||||||||
Atlanta | 405 | 172 | ||||||||
Chicago Cubs | 458 | 179 | ||||||||
Cincinnati | 274 | 137 | ||||||||
Colorado | 298 | 145 | ||||||||
Houston | 420 | 195 | ||||||||
Los Angeles | 482 | 189 | ||||||||
Milwaukee | 235 | 131 | ||||||||
New York Mets | 604 | 195 | ||||||||
Philadelphia | 424 | 176 | ||||||||
Pittsburgh | 260 | 125 | ||||||||
St. Louis | 429 | 175 | ||||||||
San Diego | 354 | 168 | ||||||||
San Francisco | 400 | 160 | ||||||||
Washington | 440 | 145 | ||||||||
Perform a simple linear regression analysis as follows | ||||||||||
a. Construct a scatter plot | ||||||||||
b. Use the least-squares method to find the regression coefficients b0 and b1 | ||||||||||
Graph the Y predicted on the scatter plot in a) | ||||||||||
c. Interprete the meaning of the slope and intercept in this problem. | ||||||||||
d. Predict the mean value of a baseball franchise that generates $160 million of annual revenue. | ||||||||||
e. Calculate and graph explained, unexplained and total variation. | ||||||||||
Label on the graph the three variations. Calculate coefficient of determination. | ||||||||||
f. Determine the standard error of the estimate. | ||||||||||
Construct the estimate range for the predicted value in d) | ||||||||||
g. Perform a residual analysis for this data. | ||||||||||
Make conclusion | ||||||||||
h. At the 0.05 level of significance, is there evidence of a linear relationship | ||||||||||
Perform t test for the slope. | ||||||||||
i. Construct a 95% confidence interval estimate of the population slope. | ||||||||||
using Data Analysis. | ||||||||||
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