Use the table below of heights of the 100 male semiprofessional soccer players to match the correct answers. CUMULATIVE HEIGHTS RELATIVE RELATIVE (INCHES) FREQUENCY FREQUENCY FREQUENCY 59.95 - 61.94 5 = 0.05 0.05 100 61.95 - 63.94 3 3 = 0.03 |0.05 + 0.03 = 0.08 100 63.95 - 65.94 15 15 = 0.15 0.08 + 0.15 = 0.23 100 65.95 - 67.94 40 40 - =0.40 0.23 + 0.40 = 0.63 100 67.95 - 69.94 17 17 = 0.17 0.63 + 0.17 = 0.80 100 69.95 - 71.94 12 12 = 0.12 0.80 + 0.12 = 0.92 100 71.95 - 73.94 7 7 - =0.07 |0.92 + 0.07 = 0.99 100 73.95 - 75.94 1 - =0.01 0.99 + 0.01 = 1.00 100 Total = 100 Total = 1.00 Table : Frequency Table of Soccer Player Height Remember, you count frequencies. To find the relative frequency, divide the frequency by the total number of data values. To find the cumulative relative frequency, add all of the previous relative frequencies to the relative frequency for the current row. The percentage of heights that are from 67.95 to 71.94 A. 2996 inches is: B. 3696 The percentage of heights that are from 67.95 to 73.94 C. 7796 inches is: D. 87 E. quantitative continuous The percentage of heights that are more than 65.95 F. get rosters from each team and choose a simple random inches is: sample from each The number of players in the sample who are between 61.95 and 71.95 inches tall is: What kind of data are the heights? Describe how you could gather this data (the heights) so that the data are characteristic of all male semiprofessional soccer players. QUESTION & 2.5 points Save Anawer Answer the following questions: a, Forrunners in a race, a higher speed means a faster run. Is it more desirable to have a speed with a high or a low percentile- when running a race? Answer HIGH or LOW b. The 40th percentile of speeds in a particular face is 7.5 miles per hour. Write a sentence interpreting the 40th percentile in the context of the situation. Save All Answers Save and Submit