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The data set represents the exit velocity (in mile below. Data Table X seball season. Complete parts (a) through (e) E Click the icon for the Exit Velocity of Home (a) With a first class having a lower class limit o choice. (Type integers or decimals. Do not round.) Exit Velocity of Homeruns (mph) 97.5 100.7 102.3 e below and fill in any answer boxes within the 97 105.6 O 107.4 102.2 105.8 105.7 104 110.6 105.6 101.3 107.5 94.7 110.8 108.8 100.4 104.5 103.1 104.7 102.5 100.6 101 103.4 101.1 97.6 OA. Exit Velocity (mph) 105.4 106.4 105.5 109.2 Relative Frequency 98.2 107.2 105.9 116.7 104.3 103.9 109.5 90 to 94 97.8 101 94.1 to 99 105.9 106.6 102.6 101.4 96.2 99.1 to 104 113.7 103 91.1 98.9 104.1 to 109 Print Done Click to select your answer(s).

The data set represents the exit velocity (in mile below. Data Table X seball season. Complete parts (a) through (e) E Click the icon for the Exit Velocity of Home (a) With a first class having a lower class limit o choice. (Type integers or decimals. Do not round.) Exit Velocity of Homeruns (mph) 97.5 100.7 102.3 e below and fill in any answer boxes within the 97 105.6 O 107.4 102.2 105.8 105.7 104 110.6 105.6 101.3 107.5 94.7 110.8 108.8 100.4 104.5 103.1 104.7 102.5 100.6 101 103.4 101.1 97.6 OA. Exit Velocity (mph) 105.4 106.4 105.5 109.2 Relative Frequency 98.2 107.2 105.9 116.7 104.3 103.9 109.5 90 to 94 97.8 101 94.1 to 99 105.9 106.6 102.6 101.4 96.2 99.1 to 104 113.7 103 91.1 98.9 104.1 to 109 Print Done Click to select your answer(s).

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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### Data Analysis of Home Run Exit Velocity The data set provided represents the exit velocity (in miles per hour) of home runs hit during a recent baseball season. The analysis includes a classification of exit velocities and their relative frequencies. #### Data Table The table below illustrates the exit velocity measurements of home runs: | Exit Velocity of Home Runs (mph) | |----------------------------------| | 97.5 | 100.7 | 102.3 | 97 | 105.6 | | 107.4 | 102.2 | 105.8 | 105.7| 104 | | 97.6 | 101.6 | 105.6 | 101.3| 107.5 | | 105.4 | 106.4 | 94.7 | 105.5| 109.2 | | 110.8 | 108.8 | 100.4 | 106.1| 103.1 | | 98.2 | 97.8 | 103.6 | 101.1| 105.4 | | 107.2 | 102.5 | 106.7 | 107.1| 103.9 | | 104.3 | 105.9 | 100.6 | 102.6| 101.4 | | 113.7 | 103 | 96.2 | 91.1 | 98.9 | #### Frequency Distribution Based on the exit velocity data, the frequencies are grouped into intervals. ##### Exit Velocity (mph) and Relative Frequency | Exit Velocity (mph) | Relative Frequency | |---------------------|--------------------| | 90 to 94 | | | 94.1 to 99 | | | 99.1 to 104 | | | 104.1 to 109 | | For accurate histogram creation or further statistical analysis, the relative frequencies for these intervals need to be calculated based on the provided data table. #### Question (a) With a first class having a lower class limit of 90 and a class width of your choice, categorize the exit velocities into suitable intervals. Ensure all integers or decimal values are clearly identified, without rounding. --- This transcription ensures that the dataset is clearly represented and categorized for optimal understanding in an educational context.
Transcribed Image Text:### Data Analysis of Home Run Exit Velocity The data set provided represents the exit velocity (in miles per hour) of home runs hit during a recent baseball season. The analysis includes a classification of exit velocities and their relative frequencies. #### Data Table The table below illustrates the exit velocity measurements of home runs: | Exit Velocity of Home Runs (mph) | |----------------------------------| | 97.5 | 100.7 | 102.3 | 97 | 105.6 | | 107.4 | 102.2 | 105.8 | 105.7| 104 | | 97.6 | 101.6 | 105.6 | 101.3| 107.5 | | 105.4 | 106.4 | 94.7 | 105.5| 109.2 | | 110.8 | 108.8 | 100.4 | 106.1| 103.1 | | 98.2 | 97.8 | 103.6 | 101.1| 105.4 | | 107.2 | 102.5 | 106.7 | 107.1| 103.9 | | 104.3 | 105.9 | 100.6 | 102.6| 101.4 | | 113.7 | 103 | 96.2 | 91.1 | 98.9 | #### Frequency Distribution Based on the exit velocity data, the frequencies are grouped into intervals. ##### Exit Velocity (mph) and Relative Frequency | Exit Velocity (mph) | Relative Frequency | |---------------------|--------------------| | 90 to 94 | | | 94.1 to 99 | | | 99.1 to 104 | | | 104.1 to 109 | | For accurate histogram creation or further statistical analysis, the relative frequencies for these intervals need to be calculated based on the provided data table. #### Question (a) With a first class having a lower class limit of 90 and a class width of your choice, categorize the exit velocities into suitable intervals. Ensure all integers or decimal values are clearly identified, without rounding. --- This transcription ensures that the dataset is clearly represented and categorized for optimal understanding in an educational context.
**Exit Velocity Data Set Analysis for Home Runs** The dataset provided represents the exit velocity, measured in miles per hour (mph), of a simple random sample of 50 home runs hit during the 2018 Major League Baseball season. The dataset includes the ranges of exit velocities along with their corresponding relative frequencies. **Table A: Exit Velocity Data** | Exit Velocity (mph) | Relative Frequency | |---------------------|--------------------| | 90 to 94 | | | 94.1 to 99 | | | 99.1 to 104 | | | 104.1 to 109 | | | 109.1 to 114 | | | 114.1 to 119 | | *Explanation:* This table displays the exit velocity ranges and their respective relative frequencies, but the relative frequency data is not filled in. **Table B: Exit Velocity Data** | Exit Velocity (mph) | Relative Frequency | |---------------------|--------------------| | 90 to 93.9 | | | 94 to 97.9 | | | 98 to 101.9 | | | 102 to 105.9 | | | 106 to 109.9 | | | 110 to 113.9 | | | 114 to 117.9 | | *Explanation:* This table also displays the exit velocity ranges and their respective relative frequencies, but similar to Table A, the relative frequency data is not filled in. **Analysis and Comparison:** The two provided tables (Table A and Table B) show exit velocity ranges grouped differently. For Table A, the velocities are categorized into larger ranges (e.g., 90 to 94 mph), whereas Table B divides them into narrower ranges (e.g., 90 to 93.9 mph). **Additional Notes:** To make accurate statistical analyses, one would need to fill in the relative frequency values for each exit velocity range. This will allow further interpretation and insights into the distribution of the exit velocities of home runs. **Educational Context:** Understanding exit velocities is crucial for analyzing the efficiency and power behind a baseball hit. By studying these datasets, one can draw insights into the factors influencing high-performance hits and strategize improvements. To proceed with further statistical exercises, ensure to complete the dataset by calculating and inputting the relative
Transcribed Image Text:**Exit Velocity Data Set Analysis for Home Runs** The dataset provided represents the exit velocity, measured in miles per hour (mph), of a simple random sample of 50 home runs hit during the 2018 Major League Baseball season. The dataset includes the ranges of exit velocities along with their corresponding relative frequencies. **Table A: Exit Velocity Data** | Exit Velocity (mph) | Relative Frequency | |---------------------|--------------------| | 90 to 94 | | | 94.1 to 99 | | | 99.1 to 104 | | | 104.1 to 109 | | | 109.1 to 114 | | | 114.1 to 119 | | *Explanation:* This table displays the exit velocity ranges and their respective relative frequencies, but the relative frequency data is not filled in. **Table B: Exit Velocity Data** | Exit Velocity (mph) | Relative Frequency | |---------------------|--------------------| | 90 to 93.9 | | | 94 to 97.9 | | | 98 to 101.9 | | | 102 to 105.9 | | | 106 to 109.9 | | | 110 to 113.9 | | | 114 to 117.9 | | *Explanation:* This table also displays the exit velocity ranges and their respective relative frequencies, but similar to Table A, the relative frequency data is not filled in. **Analysis and Comparison:** The two provided tables (Table A and Table B) show exit velocity ranges grouped differently. For Table A, the velocities are categorized into larger ranges (e.g., 90 to 94 mph), whereas Table B divides them into narrower ranges (e.g., 90 to 93.9 mph). **Additional Notes:** To make accurate statistical analyses, one would need to fill in the relative frequency values for each exit velocity range. This will allow further interpretation and insights into the distribution of the exit velocities of home runs. **Educational Context:** Understanding exit velocities is crucial for analyzing the efficiency and power behind a baseball hit. By studying these datasets, one can draw insights into the factors influencing high-performance hits and strategize improvements. To proceed with further statistical exercises, ensure to complete the dataset by calculating and inputting the relative
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