Social Sciences: time spent on home computer. The data in the table below relate A, the average number of minutes spent per month on a home computer, to a person's age, x , in years. [ R .6 ] a. Use regression to fit linear quadratic, cubic and quartic functions to the data. b. Make a scatterplot of the data, and graph each function on the scatterplot. c. Which function provides the best model for the data? Why? Age (in years) Average Use (in minutes per month) 6.5 363 14.5 645 21 1377 29.5 1727 39.5 1696 49.5 2052 55 2299 ( Source : Media Matrix; The PC Meter Company)
Social Sciences: time spent on home computer. The data in the table below relate A, the average number of minutes spent per month on a home computer, to a person's age, x , in years. [ R .6 ] a. Use regression to fit linear quadratic, cubic and quartic functions to the data. b. Make a scatterplot of the data, and graph each function on the scatterplot. c. Which function provides the best model for the data? Why? Age (in years) Average Use (in minutes per month) 6.5 363 14.5 645 21 1377 29.5 1727 39.5 1696 49.5 2052 55 2299 ( Source : Media Matrix; The PC Meter Company)
Solution Summary: The author explains the linear, quadratic, cubic and quartic regression functions of the TI-83 calculator.
Social Sciences: time spent on home computer. The data in the table below relate A, the average number of minutes spent per month on a home computer, to a person's age, x, in years.
[
R
.6
]
a. Use regression to fit linear quadratic, cubic and quartic functions to the data.
b. Make a scatterplot of the data, and graph each function on the scatterplot.
c. Which function provides the best model for the data? Why?
Age (in years)
Average Use (in minutes per month)
6.5
363
14.5
645
21
1377
29.5
1727
39.5
1696
49.5
2052
55
2299
(Source: Media Matrix; The PC Meter Company)
Definition Definition Representation of the direction and degree of correlation in graphical form. The grouping of points that are plotted makes it a scatter diagram. A line can be drawn showing the relationship based on the direction of points and their distance from each other.
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