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200 398 1059 202 399 808 331 660 1228 169 318 199 247 490 261 230 485 172

200 398 1059 202 399 808 331 660 1228 169 318 199 247 490 261 230 485 172

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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Condn. obsn1 Xijk. SS (-MS) obsn2 3. EFF. (1) 106 93 199 597 1656 3692 a 198 200 398 1059 2036 890 33004.17 A b 197 202 399 808 460 882 32413.5 ab 329 331 660 1228 430 148 912.6667 AB 149 169 318 199 462 380 6016.667 ас 243 247 490 261 420 -30 37.5 AC bc 255 230 485 172 62 -42 73.5 BC abc 383 360 743 258 86 24 24 ABC 3692 72482 Sumsg= 961538 SST= 109609 SSE= 37127 MSE= 4640.875 F(0.05,1,8)= 5.317655 FACTORIAL EFFECTS exptl condn A. AB AC BC ABC (1)' (i) (ii) a (iii) ab (iv) (v) (vi) (vii) ac bc abc (viii) www. (1) Fill the signs (i) to (viii) in the table of signs (2) Use the values in the column labeled 3 in the Yates's computations table above to compute: (a) the estimate of the level 1 effect for factor A, i.e. A(1) (b) the estimate of level (1,2) of the two-factor interaction AB, i.e. AB(1,2) (c) the estimate of level (1,1,2) of the three-factor interaction effect, i.e. ABC(1,1,2)
Transcribed Image Text:Condn. obsn1 Xijk. SS (-MS) obsn2 3. EFF. (1) 106 93 199 597 1656 3692 a 198 200 398 1059 2036 890 33004.17 A b 197 202 399 808 460 882 32413.5 ab 329 331 660 1228 430 148 912.6667 AB 149 169 318 199 462 380 6016.667 ас 243 247 490 261 420 -30 37.5 AC bc 255 230 485 172 62 -42 73.5 BC abc 383 360 743 258 86 24 24 ABC 3692 72482 Sumsg= 961538 SST= 109609 SSE= 37127 MSE= 4640.875 F(0.05,1,8)= 5.317655 FACTORIAL EFFECTS exptl condn A. AB AC BC ABC (1)' (i) (ii) a (iii) ab (iv) (v) (vi) (vii) ac bc abc (viii) www. (1) Fill the signs (i) to (viii) in the table of signs (2) Use the values in the column labeled 3 in the Yates's computations table above to compute: (a) the estimate of the level 1 effect for factor A, i.e. A(1) (b) the estimate of level (1,2) of the two-factor interaction AB, i.e. AB(1,2) (c) the estimate of level (1,1,2) of the three-factor interaction effect, i.e. ABC(1,1,2)
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