### Analysis of Exit Velocity of HomerunsThe data set represents the exit velocity (in miles per hour) for a simple random sample of 50 homeruns hit during the 2018 Major League Baseball season. Complete parts (a) through (e) below.**Data Set Access:**Click the icon for the Exit Velocity of Homeruns (mph) data set. **Question (c):** With a first class having a lower class limit of 90 and a class width of 4, describe the shape of the distribution.**Prompt:**The shape of the distribution is [Dropdown Menu]. **Instruction:**Select the appropriate shape of the distribution from the dropdown menu provided. Possible options include:- Symmetric- Skewed left- Skewed right- Uniform- Other### Instructions for Educational Use:1. **Understanding Distribution Shapes:** - **Symmetric:** Data is evenly distributed around the mean. - **Skewed Left:** Majority of the data is concentrated on the right with a tail on the left. - **Skewed Right:** Majority of the data is concentrated on the left with a tail on the right. - **Uniform:** All values have the same frequency.2. **Collecting Data:** - Access the exit velocity data set by clicking the icon provided. - Analyze the data and plot it using the first class lower limit of 90 and a class width of 4 to group the data effectively.3. **Describing the Distribution:** - Observe the plotted data and identify the shape of the distribution. - Choose the correct shape from the dropdown menu based on your observation and analysis.The process of analyzing this data will help in understanding the pattern of exit velocities for homeruns, and how they distribute across different speeds. This task enhances statistical analysis skills crucial in sports analytics and other fields requiring data interpretation. ### Analysis of Exit Velocity of Home Runs#### Overview:The dataset represents the exit velocity (in miles per hour, mph) of home runs from a recent baseball season. **Data Table:**The exit velocities are listed below:| Exit Velocity (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 || 104.5 || 103.1 || 110.6 || 106.8 || 100.3 || 105.1 || 105.4 || 98.2 || 97.8 || 103.6 || 101.1 || 103.9 || 107.2 || 102.3 || 116.7 || 101.7 || 105.9 || 104.3 || 105.9 || 106.2 || 101.4 || 113.7 || 103 || 96.2 || 91.1 || 98.9 |#### Tasks:1. **Relative Frequency Table:** - Create a relative frequency table for the exit velocities with a first class having a lower class limit of 90 mph. Type whole numbers or decimals. Do not round.| Exit Velocity (mph) | Relative Frequency ||---------------------|-------------------|| 90 to 94 | || 94.1 to 99 | || 99.1 to 104 | || 104.1 to

Lower limit Upper limit Frequency 90 93.9 1 94 97.9 6 98 101.9 9 102 105.9 22 106 109.9 8…

The data set represents the exit velocity (in miles per hour) for a simple random sample of 50 homeruns hit during the 2018 Major League Baseball season. Complete parts (a) through (e) below. Click the icon for the Exit Velocity of Homeruns (mph) data set. (c) With a first class having a lower class limit of 90 and a class width of 4, describe the shape of the distribution. The shape of the distribution is

The data set represents the exit velocity (in miles per hour) for a simple random sample of 50 homeruns hit during the 2018 Major League Baseball season. Complete parts (a) through (e) below. Click the icon for the Exit Velocity of Homeruns (mph) data set. (c) With a first class having a lower class limit of 90 and a class width of 4, describe the shape of the distribution. The shape of the distribution is

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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