The speeds (in miles per hour) of 25 sports cars are given Table 1 below Table 1 84.5 72.0 93.5 106.0 61.5 87.0 71.5 52.5 98.5 59.5 60.5 78.5 31.5 55.0 82.0 93.5 37.5 66.0 70.0 83.5 46.5 116.5 64.5 74.5 99.5 1.1.Construct a grouped frequency distribution of the above data using a class width of 18.0 miles per hour. Let 30.0 miles per hour be the lower limit of the initial class. 1.2.Draw an OGIVE curve depicting the grouped data in 1.1 1.3.Calculate the mid-40% range. 1.4.Calculate the coefficient of variation and interpret the value obtained
The speeds (in miles per hour) of 25 sports cars are given Table 1 below Table 1 84.5 72.0 93.5 106.0 61.5 87.0 71.5 52.5 98.5 59.5 60.5 78.5 31.5 55.0 82.0 93.5 37.5 66.0 70.0 83.5 46.5 116.5 64.5 74.5 99.5 1.1.Construct a grouped frequency distribution of the above data using a class width of 18.0 miles per hour. Let 30.0 miles per hour be the lower limit of the initial class. 1.2.Draw an OGIVE curve depicting the grouped data in 1.1 1.3.Calculate the mid-40% range. 1.4.Calculate the coefficient of variation and interpret the value obtained
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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The speeds (in miles per hour) of 25 sports cars are given Table 1 below
Table 1
84.5 72.0 93.5 106.0 61.5
87.0 71.5 52.5 98.5 59.5
60.5 78.5 31.5 55.0 82.0
93.5 37.5 66.0 70.0 83.5
46.5 116.5 64.5 74.5 99.5
1.1.Construct a grouped frequency distribution of the above data using a class width of 18.0 miles per hour. Let 30.0
miles per hour be the lower limit of the initial class.
1.2.Draw an OGIVE curve depicting the grouped data in 1.1
1.3.Calculate the mid-40%
1.4.Calculate the coefficient of variation and interpret the value obtained.
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