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Consider two completely different data sets: price per gallon of gas in Fort Pierce and SAT scores of students at a certain high school. The price per gallon of gas data set has a mean of $2.75 and a standard deviation of $0.76. The high school SAT scores data set has a mean of 1010 and a standard deviation of 196. Calculate the Coefficient of Variation for both data sets. Round solutions to one decimal place, if necessary. Coefficient of Variation for the price per gallon of gas data set: 9%6 Coefficient of Variation for high school SAT scores data set: Which data set has greater variability? Select an answer Thus, we see that when comparing two data sets, the data set with the larger standard deviation Select an answer vnecessarily have greater variabilty.

Consider two completely different data sets: price per gallon of gas in Fort Pierce and SAT scores of students at a certain high school. The price per gallon of gas data set has a mean of $2.75 and a standard deviation of $0.76. The high school SAT scores data set has a mean of 1010 and a standard deviation of 196. Calculate the Coefficient of Variation for both data sets. Round solutions to one decimal place, if necessary. Coefficient of Variation for the price per gallon of gas data set: 9%6 Coefficient of Variation for high school SAT scores data set: Which data set has greater variability? Select an answer Thus, we see that when comparing two data sets, the data set with the larger standard deviation Select an answer vnecessarily have greater variabilty.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.3: Measures Of Spread
Problem 8PPS
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Consider two completely different data sets: price per gallon of gas in Fort Pierce and SAT scores of students at a certain high school. The price per gallon of gas data set has a mean of $2.75 and a standard deviation of $0.76. The high school SAT scores data set has a mean of 1010 and a standard deviation of 196. Calculate the Coefficient of Variation for both data sets. Round solutions to one decimal place, if necessary. Coefficient of Variation for the price per gallon of gas data set: 96 Coefficient of Variation for high school SAT scores data set: 96 Which data set has greater variability? Select an answer Thus, we see that when comparing two data sets, the data set with the larger standard deviation Select an answer v necessarily have greater variabilty.
Transcribed Image Text:Consider two completely different data sets: price per gallon of gas in Fort Pierce and SAT scores of students at a certain high school. The price per gallon of gas data set has a mean of $2.75 and a standard deviation of $0.76. The high school SAT scores data set has a mean of 1010 and a standard deviation of 196. Calculate the Coefficient of Variation for both data sets. Round solutions to one decimal place, if necessary. Coefficient of Variation for the price per gallon of gas data set: 96 Coefficient of Variation for high school SAT scores data set: 96 Which data set has greater variability? Select an answer Thus, we see that when comparing two data sets, the data set with the larger standard deviation Select an answer v necessarily have greater variabilty.
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