Statistical Problem – Baseball Stadium

1. Baseball stadiums vary in age, style, size, and in many other ways. Fans might think of the size of the stadium in terms of the number of seats; while the player might measure the size of the stadium by the distance from the homplate to the centerfield fence. Note: CF = distance from homeplate to centerfield fence.Using the Excell add-in construct your scatter diagram with the data set provide below.Seats CF38805 42041118 40056000 40045030 40034077 40040793 40056144 40850516 40040615 40048190 40636331 43443405 40548911 40050449 41550091 40043772 40449033 40747447 40540120 42241503 40440950 43538496 40041900 40042271 40443647 40142600 39646200 40041222 40352355 40845000 408Is there a relationship between these two measurements for the “size” of the 30 Major League Baseball stadiums?a. Before you run your scatter diagram answer the following: What do you think you will find? Bigger fields have more seats? Smaller fields have more seats? No relationship exists between field size and number of seats? A strong relationship exists between field size and number of seats? Explain.b. Construct a scatter diagram and include it in your answer.c. Describe what the scatter diagram tells you, including a reaction to your answer in (a).Question 22. Place a pair of dice in a cup, shake and dump them out. Observe the sum of dots. Record 2, 3, 4, _ , 12. Repeat the process 25 times. Using your results, find the relative frequency for each of the values: 2, 3, 4, 5, _ , 12.

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