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[Bo] B₁ B₂ LB3. Ho: 200-3B1 + B₂ = 5B₂ - Bo - 2B3 = P3 + 2B₁ = 0. Find matrix C to express Ho in the form Ho: CB = 0. 3. For the model y = XB + ε,, B = = we test

[Bo] B₁ B₂ LB3. Ho: 200-3B1 + B₂ = 5B₂ - Bo - 2B3 = P3 + 2B₁ = 0. Find matrix C to express Ho in the form Ho: CB = 0. 3. For the model y = XB + ε,, B = = we test

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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2 {:40 %VV II. 92bb6954-6e3e-4940-a... LoJ a. Find XX, (XX)-¹, Xy, yy. b. Find B, cov (B), Var (Bo), Var (B₁), cov (Bo, B₁). c. Find SSE. 1 3] 3. For the model y = XB + E,, B = Yij = μ + α₁ + ßj + εij твот B₁ B₂ LB3- 4. For the additive (no-interaction) model Ho: 200-3B1 + B₂ = 5B₂-B0-2B3 = B3 + 2B₁ = 0. Find matrix C to express Ho in the form Ho: CB = 0. a. Find designed matrix X and XX. b. Determin rank of X and XX. X we test i = 1,2,3,4 and j = 1,2 If we wright the 8 observations in the matrix form μ α₁ α₂ y = XB + ε when ßa3 α4 [ε4] >
Transcribed Image Text:2 {:40 %VV II. 92bb6954-6e3e-4940-a... LoJ a. Find XX, (XX)-¹, Xy, yy. b. Find B, cov (B), Var (Bo), Var (B₁), cov (Bo, B₁). c. Find SSE. 1 3] 3. For the model y = XB + E,, B = Yij = μ + α₁ + ßj + εij твот B₁ B₂ LB3- 4. For the additive (no-interaction) model Ho: 200-3B1 + B₂ = 5B₂-B0-2B3 = B3 + 2B₁ = 0. Find matrix C to express Ho in the form Ho: CB = 0. a. Find designed matrix X and XX. b. Determin rank of X and XX. X we test i = 1,2,3,4 and j = 1,2 If we wright the 8 observations in the matrix form μ α₁ α₂ y = XB + ε when ßa3 α4 [ε4] >
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