Hospital Emergency Waiting Times The mean of the waiting times in an emergency room is 112 minutes with a standard deviation of 8.7 minutes for people who are admitted for additional treatment. The mean waiting time for patients who are discharged after receiving treatment is 115 minutes with a standard deviation of 10.7 minutes. Which times are more variable? Part: 0/2 Part 1 of 2 Calculate the coefficient of variation. Round your answers to one decimal place. Additional treatment CVar : % Discharged CVar :

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Hospital Emergency Waiting Times The mean of the waiting times in an emergency room is 112 minutes with a standard
deviation of 8.7 minutes for people who are admitted for additional treatment. The mean waiting time for patients who are
discharged after receiving treatment is 115 minutes with a standard deviation of 10.7 minutes. Which times are more variable?
Part: 0/2
Part 1 of 2
Calculate the coefficient of variation. Round your answers to one decimal place.
Additional treatment CVar :
%
Discharged CVar :
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Transcribed Image Text:Sign In in Connect Connect Math - T.. Deborah me M Gmail PTC Pathway | Login S The GOAT. Let's gra... @ Encrypted Messages Cisco Webex Meeti... Hospital Emergency Waiting Times The mean of the waiting times in an emergency room is 112 minutes with a standard deviation of 8.7 minutes for people who are admitted for additional treatment. The mean waiting time for patients who are discharged after receiving treatment is 115 minutes with a standard deviation of 10.7 minutes. Which times are more variable? Part: 0/2 Part 1 of 2 Calculate the coefficient of variation. Round your answers to one decimal place. Additional treatment CVar : % Discharged CVar : Skip Part Check Answer Save For Later Submit Assignment O 2021 McGraw-Hill Education. All Rights Reserved. Terms of Use | Privac Type here to search a
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Step 1
  • Coefficient of Variation : 

The coefficient of variation (relative standard deviation) is a statistical measure of the dispersion of data points around the mean. The metric is commonly used to compare the data dispersion between distinct series of data. Unlike the standard deviation that must always be considered in the context of the mean of the data, the coefficient of variation provides a relatively simple and quick tool to compare different data series.   

Mathematically, the standard formula for the coefficient of variation is expressed in the following way : 

Coefficient of Variation Formula

Where:

  • σ – the standard deviation
  • μ – the mean 
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