A scatter diagram is given with one of the points drawn in blue. In addition, two least-squares regression lines are drawn. The line drawn in red is the least-squares regression line with the point in blue excluded. The line drawn in blue is the least-squares regression line with the point in blue included. On the basis of these graphs, do you think the point in blue is influential? Does the point in blue seem to be influential? OA. No, because the observation significantly affects the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient. OB. Yes, because the observation significantly affects the least-squares regression line's slope and/or y-interceptor the value of the correlation coefficient. OC. No, because the observation does not significantly affect the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient. OD. Yes, because the observation does not significantly affect the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient. 10 Explanatory OK 15 X

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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A scatter diagram is given with one of the points drawn in blue. In addition, two least-squares regression lines are drawn. The line drawn in red is the least-squares regression line with the point in blue excluded. The line drawn in blue is the least-squares regression line with the point in blue included. On
the basis of these graphs, do you think the point in blue is influential?
Does the point in blue seem to be influential?
O A. No, because the observation significantly affects the least-squares regression line's slope and/or y-interceptor the value of the correlation coefficient.
OB. Yes, because the observation significantly affects the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient.
O C. No. because the observation does not significantly affect the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient.
O D. Yes, because the observation does not significantly affect the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient.
10-
10
Explanatory
OK
15
Transcribed Image Text:A scatter diagram is given with one of the points drawn in blue. In addition, two least-squares regression lines are drawn. The line drawn in red is the least-squares regression line with the point in blue excluded. The line drawn in blue is the least-squares regression line with the point in blue included. On the basis of these graphs, do you think the point in blue is influential? Does the point in blue seem to be influential? O A. No, because the observation significantly affects the least-squares regression line's slope and/or y-interceptor the value of the correlation coefficient. OB. Yes, because the observation significantly affects the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient. O C. No. because the observation does not significantly affect the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient. O D. Yes, because the observation does not significantly affect the least-squares regression line's slope and/or y-intercept or the value of the correlation coefficient. 10- 10 Explanatory OK 15
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