The accompanying data file contains 40 observations on the response variable y along with the predictor variables x and d. Consider two linear regression models where Model 1 uses the variables x and dand Model 2 extends the model by including the interaction variable xd. Use the holdout method to compare the predictability of the models using the first 30 observations for training and the remaining 10 observations for validation. Click here for the Excel Data File a-1. Use the training set to estimate Models 1 and 2. Note: Negative values should be indicated by a minus sign. Round your answers to 2 decimal places. Predictor Variable Model 1 (No interaction) Constant X d xd RMSE a-2. Calculate the RMSE of the two models in the validation set. Note: Do not round intermediate calculations and round final answers to 2 decimal places. Model 1 (No interaction) Model 2 2.00 4.18 41.52 0.00 9.01 because its RMSE is Model 2 (Interaction) a-3. Which model is better for making predictions? Model 2 (Interaction) lower 0.05 2.05 -5.37 3.02 8.32 4 A 1 y 2 70 3 102 4 76 2 5 83 = 6 61 7 62 2 8 67 908 9 98 77 10 84 11 101 12 51 13 108 14 32 - 15 71 16 101 17 90 18 112 19 88 20 110 21 95 21 93 22 44 2244 23 51 2 pl 24 112 25 113 113 26 52 34 27 59 28 100 20 30 29 78 30 00 30 90 31 59 32 59 33 53 24 110 34 119 35 109 36 68 37 104 38 45 39 67 40 65 41 74 42 43 44 X 11 19 12 14 17 17 12 13 20 20 15 16 11 15 16 20 16 = 13 " 15 17 15 19 13 18 17 14 14 19 19 17 * 17 * 13 115 10 16 14 77 16 77 16 7 15 Ar 15 77 19 7 18 11 19 18 17 15 14 B d 1 1 1 1 5 0 0 0 1 1 1 0 1 0 1 1 1 1 1 1 1 0 0 1 1 0 1 1 1 1 0 0 0 1 1 0 1 0 0 10 |1 с
The accompanying data file contains 40 observations on the response variable y along with the predictor variables x and d. Consider two linear regression models where Model 1 uses the variables x and dand Model 2 extends the model by including the interaction variable xd. Use the holdout method to compare the predictability of the models using the first 30 observations for training and the remaining 10 observations for validation. Click here for the Excel Data File a-1. Use the training set to estimate Models 1 and 2. Note: Negative values should be indicated by a minus sign. Round your answers to 2 decimal places. Predictor Variable Model 1 (No interaction) Constant X d xd RMSE a-2. Calculate the RMSE of the two models in the validation set. Note: Do not round intermediate calculations and round final answers to 2 decimal places. Model 1 (No interaction) Model 2 2.00 4.18 41.52 0.00 9.01 because its RMSE is Model 2 (Interaction) a-3. Which model is better for making predictions? Model 2 (Interaction) lower 0.05 2.05 -5.37 3.02 8.32 4 A 1 y 2 70 3 102 4 76 2 5 83 = 6 61 7 62 2 8 67 908 9 98 77 10 84 11 101 12 51 13 108 14 32 - 15 71 16 101 17 90 18 112 19 88 20 110 21 95 21 93 22 44 2244 23 51 2 pl 24 112 25 113 113 26 52 34 27 59 28 100 20 30 29 78 30 00 30 90 31 59 32 59 33 53 24 110 34 119 35 109 36 68 37 104 38 45 39 67 40 65 41 74 42 43 44 X 11 19 12 14 17 17 12 13 20 20 15 16 11 15 16 20 16 = 13 " 15 17 15 19 13 18 17 14 14 19 19 17 * 17 * 13 115 10 16 14 77 16 77 16 7 15 Ar 15 77 19 7 18 11 19 18 17 15 14 B d 1 1 1 1 5 0 0 0 1 1 1 0 1 0 1 1 1 1 1 1 1 0 0 1 1 0 1 1 1 1 0 0 0 1 1 0 1 0 0 10 |1 с
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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