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From the previous step, we have found the following summations. >'x = 60 y = 640 5x² = 954 Sy = 91,850 Sxy = 9180 We calculate the sample correlation coefficient r using the computation formula and the above summation values. Note that the number of sample points isn = 5. Round the final answer to four decimal places. "Exy - (E*)(E») 5(9180) – (60)(640) (60)² ) (V5([ D)- (640)2 7500 V49,650

From the previous step, we have found the following summations. >'x = 60 y = 640 5x² = 954 Sy = 91,850 Sxy = 9180 We calculate the sample correlation coefficient r using the computation formula and the above summation values. Note that the number of sample points isn = 5. Round the final answer to four decimal places. "Exy - (E*)(E») 5(9180) – (60)(640) (60)² ) (V5([ D)- (640)2 7500 V49,650

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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From the previous step, we have found the following summations. Σ X = 60 y = 640 Σ Eve = 91,850 = 954 xy = 9180 We calculate the sample correlation coefficient r using the computation formula and the above summation values. Note that the number of sample points isn = 5. Round the final answer to four decimal places. "Ey - (E*)(Ev) r = 5(9180) - (60)(640) - (60)2 (640)2 7500 49,650
Transcribed Image Text:From the previous step, we have found the following summations. Σ X = 60 y = 640 Σ Eve = 91,850 = 954 xy = 9180 We calculate the sample correlation coefficient r using the computation formula and the above summation values. Note that the number of sample points isn = 5. Round the final answer to four decimal places. "Ey - (E*)(Ev) r = 5(9180) - (60)(640) - (60)2 (640)2 7500 49,650
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