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Qi. Use the data to test the hypothesis that the error variance is heteroskedast

ID: 1120926 • Letter: Q

Question

Qi. Use the data to test the hypothesis that the error variance is heteroskedastic or not using White's test. [Generate the output and test the hypothesis.] CM is the dependent variable, all the other variables are the independent variable. 246 FLR PGNP TER 330 120 5.89 190 140 | 6.25 310 2906.19 202 300 280 130 6.15 22 22 262 230 22 224 23 900 I 5.13 530 6.5 200 | 4106.09 240 300 5.83 580 1010 30 1150 1150 7.41 31 223 230 2008.49 270 | 780 I 5.66 18706.66 1310 | 4.88 | 4206.5 13407.17 456706.19 220 | 300 1080 | 420 | 8640| 900 I 5.99 230 2.36 560 6.16 1470 3.89 198305.23 1420 7.28 430 65 570 6.25 66 16203.91 675607.2 80 20503.81 1160 930 | 4430 | 1270 I 4240 | 83 270 3.25 420 | 130014.82 3630 | 630 | 1180 I 3.93 87 30206.66 88 670 I 3.52 88 17303.46 88 2090 1730 437o 2.86

Explanation / Answer

ho: there is no significant difference in the variances between 2 groups

h1: there is significant difference in the variances between 2 groups

wih F = .064 and p-value > 0.05, i fail to reject ho and conclude that there is no significant difference in the variances between 2 groups. that is error variance of the dependent variable is equal across groups.