Question: Please do not just copy someone else's answer. They are incorrect and not complete. What is the predictive density of a new observation at the

Please do not just copy someone else's answer. They are incorrect and not complete.

Please do not just copy someone else's answer. They are incorrect and

What is the predictive density of a new observation at the predictor vector x = (1,0.12.0.56)?

y x1 x2 x3
-1.47196 1 -0.62645 -0.38342
4.585642 1 1.595281 1.215549
3.113337 1 0.487429 0.562698
1.018829 1 -0.30539 0.239762
-0.21683 1 -0.62124 -1.09928
1.817658 1 -0.04493 -0.03631
4.314445 1 0.821221 0.753025
1.144786 1 0.782136 0.569865
2.500895 1 0.619826 0.417039
-2.69653 1 -1.47075 -1.17297
5.02527 1 1.35868 0.920239
0.026614 1 -0.05381 -0.45078
1.017648 1 -0.39429 -0.2938
2.757856 1 0.763176 0.484866
2.360044 1 0.696963 0.654873
-0.03233 1 -0.7075 -0.38587
1.359103 1 -0.11235 0.18569
-1.6795 1 -0.61203 -0.32608
5.096062 1 1.433024 1.597237
-1.7833 1 -1.04413 -0.55998
8.162335 1 2.401618 1.66936
1.041416 1 0.028002 -0.20338
-3.28047 1 -1.80496 -0.8238
6.298758 1 2.172612 1.663481
1.115098 1 0.610726 0.147279
1.655023 1 0.291446 0.071025
0.455197 1 0.074341 -0.12482
-0.53512 1 -0.13518 0.258801
3.76664 1 0.593946 0.515647
0.556808 1 -0.30418 -0.10192

y = XB + 0, assuming o = 1 is known, and 3 has a multivariate normal prior with mean 0 and covariance matrix 100(X'X)-. y = XB + 0, assuming o = 1 is known, and 3 has a multivariate normal prior with mean 0 and covariance matrix 100(X'X)

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