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Y X2 X3 Ex = 263.875 140 60 22 155 62 25 >r =194.875 159 67 24 Ery=1162.5 179 70 20 71 2 *3y =-953.5 192 15 200 72 14 X2X3 =-200.375 212 75 14 215 78 11 Ey = 5441.9877 1. Using OLS, the partial coefficient B2 is equal to: * а. 1.656 b. 2.867 C. 3.148 d. 4.264 2. Using OLS, the partial coefficient B3 is equal to: a. -1.656 b. -2.867 C. -3.148 d. -4.264

Y X2 X3 Ex = 263.875 140 60 22 155 62 25 >r =194.875 159 67 24 Ery=1162.5 179 70 20 71 2 *3y =-953.5 192 15 200 72 14 X2X3 =-200.375 212 75 14 215 78 11 Ey = 5441.9877 1. Using OLS, the partial coefficient B2 is equal to: * а. 1.656 b. 2.867 C. 3.148 d. 4.264 2. Using OLS, the partial coefficient B3 is equal to: a. -1.656 b. -2.867 C. -3.148 d. -4.264

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
Problem 1P
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Y X2 X3 Ex = 263.875 140 60 22 155 62 25 >x = 194.875 159 67 24 Er,y=1162.5 179 70 20 2 *3y =-953.5 14 Ex,x; = -200.375 192 71 15 200 72 212 75 14 215 Ev² 78 11 Ey = 5441.9877 1. Using OLS, the partial coefficient B2 is equal to: * а. 1.656 b. 2.867 C. 3.148 d. 4.264 2. Using OLS, the partial coefficient B3 is equal to: а. -1.656 b. -2.867 C. -3.148 d. -4.264
Transcribed Image Text:Y X2 X3 Ex = 263.875 140 60 22 155 62 25 >x = 194.875 159 67 24 Er,y=1162.5 179 70 20 2 *3y =-953.5 14 Ex,x; = -200.375 192 71 15 200 72 212 75 14 215 Ev² 78 11 Ey = 5441.9877 1. Using OLS, the partial coefficient B2 is equal to: * а. 1.656 b. 2.867 C. 3.148 d. 4.264 2. Using OLS, the partial coefficient B3 is equal to: а. -1.656 b. -2.867 C. -3.148 d. -4.264
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